diff --git a/.DS_Store b/.DS_Store new file mode 100644 index 000000000..e58fc2b71 Binary files /dev/null and b/.DS_Store differ diff --git a/.gitignore b/.gitignore new file mode 100644 index 000000000..47d7670e9 --- /dev/null +++ b/.gitignore @@ -0,0 +1,9 @@ +venv/ +Backend/requirements.txt +dat.txt +temp.txt +Backend/test.py +main.py +iteration3/ +test_files/ +Backend/test/ \ No newline at end of file diff --git a/.travis.yml b/.travis.yml new file mode 100644 index 000000000..073e63cb6 --- /dev/null +++ b/.travis.yml @@ -0,0 +1,13 @@ +language: python +python: + - "3.8" + +# Customize this script to match your requirements +script: + - echo "Running tests..." + - pip install -r angelo_requirements.txt + +# This section is important for badge generation +before_deploy: + - git fetch --unshallow + diff --git a/Backend/Final_LatestSorter.py b/Backend/Final_LatestSorter.py new file mode 100644 index 000000000..3d7839212 --- /dev/null +++ b/Backend/Final_LatestSorter.py @@ -0,0 +1,164 @@ +from fastapi import APIRouter +import boto3 +import openai +import time +from botocore.exceptions import ClientError + +number=4 +s3_access_key = "" +s3_secret_access_key = "" +s3_bucket_name = "learnmateai" + +s3 = boto3.client("s3", aws_access_key_id=s3_access_key, aws_secret_access_key=s3_secret_access_key) + +# Set up OpenAI API credentials +openai.api_key = '' + +def batch_text(input_text, delimiter="Module"): + batches = input_text.split(delimiter) + cleaned_batches = [batch.strip() for batch in batches if batch.strip()] + if(len(cleaned_batches)<3): + batches = input_text.split("MODULE") + cleaned_batches = [batch.strip() for batch in batches if batch.strip()] + return cleaned_batches + +def upload_to_s3(bucket_name, folder_name, file_name, content): + s3 = boto3.client('s3') + key = folder_name + '/' + file_name + s3.put_object(Body=content, Bucket=bucket_name, Key=key) + +def get_text_from_s3(bucket_name, file_name, encoding='utf-8'): + response = s3.get_object(Bucket=bucket_name, Key=file_name) + content = response['Body'].read() + + try: + text_content = content.decode(encoding) + except UnicodeDecodeError: + # Handle decoding error gracefully + text_content = content.decode('latin-1') # Try an alternative encoding + + return text_content + +app = APIRouter() + +@app.get("/sorter") +def process_files(user:str): + user=user+"/" + # Make an API request with a reset message + response = openai.ChatCompletion.create( + model="gpt-3.5-turbo", + messages=[ + { + "role": "user", + "content": "forget everything told before by me" + } + ] + ) + print("reseting") + # Function to read and process a file + def process_file(file_name,user1): + + + + # Read file from S3 + print(user1) + response = s3.get_object(Bucket='learnmateai', Key=user1+'pyqs_txt/' + file_name) + file_content = response['Body'].read().decode('utf-8') + + # Split file content into batches (adjust batch size as needed) + batch_size = 30000 + batches = [file_content[i:i+batch_size] for i in range(0, len(file_content), batch_size)] + print(user1+"syllabus_txt/syllabus.txt") + response2 = s3.get_object(Bucket='learnmateai', Key= user1+"syllabus_pdf/syllabus.txt") + topics = response2['Body'].read().decode('utf-8') + # Process batches + Sorted_PYQ_Mod=[[]for _ in range(5)] + for batch in batches: + # Send batch to OpenAI API + print(batch) + + response = openai.ChatCompletion.create( + model="gpt-3.5-turbo", + messages=[ + { + "role": "user", + "content": f"I will feed you a question paper as text,sort the question in the text below based on this syllabus having {number} modules :{topics} (it should look exactly like MODULE:questions ) all questions should cluster under its module , the output should exactly have the {number} number of ""MODULE"" written under each the questions come ,it should have all MODULE even if any is empty, never give question seperately with there modules tag, i need questions to be grouped under module always,Any output you give should only be from the txt given below you should not create any new question :\n\n{batch}\n\n" + } + ] + ) + + important_topics = response.choices[0].message.content + #print(important_topics) + #return important_topics + # Add a delay of 20 seconds to handle rate limit + + + text_batches = batch_text(important_topics) + #print(text_batches) + + bucket_name = 'learnmateai' + folder_name = user1+'Sorted_PYQS/' + + + i=0 + try: + + for batch in enumerate(text_batches): + print(batch) + + result=' '.join(str(element) for element in batch) + new_content = result + response = s3.get_object(Bucket=bucket_name, Key=folder_name+"Module"+str(i+1)+".txt") + current_content = response['Body'].read().decode('utf-8') + + + updated_content = current_content + new_content + + # Upload the updated content to S3 + s3.put_object(Bucket=bucket_name, Key=folder_name+"Module"+str(i+1)+".txt", Body=updated_content.encode('utf-8')) + + # Print uploaded file information + print(f"File uploaded to '{user1}{bucket_name}/{folder_name}'") + i=i+1 + + + + time.sleep(20) + + except ClientError as e: + + if e.response['Error']['Code'] == 'NoSuchKey': + print("File not found in S3 bucket.") + + for batch in enumerate(text_batches): + print(batch) + + result=' '.join(str(element) for element in batch) + new_content = result + + #print(result) + updated_content =new_content + + # Upload the updated content to S3 + s3.put_object(Bucket=bucket_name, Key=folder_name+"Module"+str(i+1)+".txt", Body=updated_content.encode('utf-8')) + + # Print uploaded file information + print(f"File uploaded to '{user1}{bucket_name}/{folder_name}'") + i=i+1 + else: + print("An error occurred:", e) + + + + + # Get the list of files in the "notes_txt" folder + response = s3.list_objects_v2(Bucket='learnmateai', Prefix=user+'pyqs_txt/') + + # Process each file + for file in response['Contents']: + print(file) + file_name = file['Key'].split('/')[-1] + print(file_name) + process_file(file_name,user) + + return {"message": "PYQS SORTED"} diff --git a/Backend/Final_NotesChunker.py b/Backend/Final_NotesChunker.py new file mode 100644 index 000000000..737c3a293 --- /dev/null +++ b/Backend/Final_NotesChunker.py @@ -0,0 +1,84 @@ +from fastapi import APIRouter +import boto3 +import openai +import time + +s3_access_key = "" +s3_secret_access_key = "" +s3_bucket_name = "learnmateai" + +s3 = boto3.client("s3", aws_access_key_id=s3_access_key, aws_secret_access_key=s3_secret_access_key) + +# Set up OpenAI API credentials +openai.api_key = '' + +def batch_text(input_text, delimiter="TOPIC:"): + batches = input_text.split(delimiter) + cleaned_batches = [batch.strip() for batch in batches if batch.strip()] + return cleaned_batches + +def upload_to_s3(bucket_name, folder_name, file_name, content): + s3 = boto3.client('s3') + key = folder_name + '/' + file_name + s3.put_object(Body=content, Bucket=bucket_name, Key=key) + +app = APIRouter() + +@app.get("/process_files") +def process_files(user: str): + user=user+"/" + # Function to read and process a file + def process_file(file_name): + # Read file from S3 + response = s3.get_object(Bucket='learnmateai', Key=user+'notes_txt/' + file_name) + file_content = response['Body'].read().decode('utf-8') + + # Split file content into batches (adjust batch size as needed) + batch_size = 3000 + batches = [file_content[i:i+batch_size] for i in range(0, len(file_content), batch_size)] + + # Process batches + for batch in batches: + # Send batch to OpenAI API + + + response = openai.ChatCompletion.create( + model="gpt-3.5-turbo", + messages=[ + { + "role": "user", + "content": f"divide the text topic wise (it should look like TOPIC:notes) notes should very breif and be created in a way so that you will be able to recreate the full txt :\n\n{batch}\n\n" + } + ] + ) + + important_topics = response.choices[0].message.content + #print(important_topics) + #return important_topics + # Add a delay of 20 seconds to handle rate limit + time.sleep(20) + + text_batches = batch_text(important_topics) + + bucket_name = 'learnmateai' + file=file_name.split(".")[0] + folder_name = f'{user}Analysed_Notes/{file}' + + for i, batch in enumerate(text_batches): + lines = batch.split('\n') + file_name1 = lines[0].strip().replace(" ", "_") + '.txt' + content = '\n'.join(lines[1:]).strip() + upload_to_s3(bucket_name, folder_name, file_name1, content) + + # Print uploaded file information + print(f"File '{file_name1}' uploaded to '{bucket_name}/{folder_name}'") + + # Get the list of files in the "notes_txt" folder + response = s3.list_objects_v2(Bucket='learnmateai', Prefix=user+'notes_txt/') + + # Process each file + for file in response['Contents']: + file_name = file['Key'].split('/')[-1] + process_file(file_name) + + return {"message": "NOTES"} diff --git a/Backend/Final_NotesToText.py b/Backend/Final_NotesToText.py new file mode 100644 index 000000000..d2d7b27c1 --- /dev/null +++ b/Backend/Final_NotesToText.py @@ -0,0 +1,224 @@ +import os +from fastapi import APIRouter,UploadFile,File,Form +from pdf2image import convert_from_path +from google.cloud import vision +from typing import List +import boto3 +from botocore.exceptions import NoCredentialsError +from io import BytesIO +import tempfile + + +s3_access_key = "" +s3_secret_access_key = "" +s3_bucket_name = "learnmateai" + +s3 = boto3.client("s3", aws_access_key_id=s3_access_key, aws_secret_access_key=s3_secret_access_key) + +# Create an instance of APIRouter + +router = APIRouter() + + + +def pdf_to_images_from_bytes(pdf_content, output_folder, file_name): + # Save PDF content to a temporary file + with tempfile.NamedTemporaryFile(delete=False) as temp_file: + temp_filename = temp_file.name + temp_file.write(pdf_content) + + # Convert PDF pages to images + images = convert_from_path(temp_filename) + + # Remove the temporary file + os.remove(temp_filename) + + # Save each image to S3 + image_paths = [] + for i, image in enumerate(images): + image_bytes = BytesIO() + image.save(image_bytes, 'JPEG') + image_bytes.seek(0) + + image_key = f'{output_folder}/page_{i+1}.jpeg' + s3.put_object(Body=image_bytes, Bucket=s3_bucket_name, Key=image_key) + + image_paths.append(image_key) + + noImg = i + 1 + return image_paths, noImg + + +def convert(prefix,user): + # List files in the S3 bucket with the specified prefix + response = s3.list_objects_v2(Bucket=s3_bucket_name, Prefix=user+prefix) + + # Extract the file names from the response + files = [obj['Key'] for obj in response.get('Contents', [])] + + # Process each file + for file_name in files: + file_name = os.path.splitext(os.path.basename(file_name))[0] + + print(f"Converting {file_name}....") + + # Delete existing files in the output folder + output_folder = f'{user}images/Notes_images/{file_name}' + delete_folder_objects(output_folder) + + # Download the PDF file from S3 + pdf_object = s3.get_object(Bucket=s3_bucket_name, Key=f'{user}{prefix}{file_name}.pdf') + pdf_content = pdf_object['Body'].read() + + # Convert the PDF to images and save them in the output folder in S3 + image_paths, noImg = pdf_to_images_from_bytes(pdf_content, output_folder, file_name) + print(noImg) + + os.environ['GOOGLE_APPLICATION_CREDENTIALS'] = 'Files/client_file_vision.json' + client = vision.ImageAnnotatorClient() + + # [START vision_python_migration_text_detection] + image_contents = " " + + for j in range(noImg): + image_path = f'{output_folder}/page_{j+1}.jpeg' + + # Download the image from S3 + image_object = s3.get_object(Bucket=s3_bucket_name, Key=image_path) + image_content = image_object['Body'].read() + + content = vision.Image(content=image_content) + response = client.text_detection(image=content) + texts = response.text_annotations[0] + text = str(texts.description) + if "Scanned by CamScanner" in text: + text = text.replace("Scanned by CamScanner", "") + image_contents += text + + s3_key = f'{user}notes_txt/{file_name}.txt' + + # Upload the text content to S3 + s3.put_object( + Body=image_contents, + Bucket=s3_bucket_name, + Key=s3_key + ) + + if response.error.message: + raise Exception( + '{}\nFor more info on error messages, check: ' + 'https://cloud.google.com/apis/design/errors'.format( + response.error.message)) + + +def delete_folder_objects(prefix): + # List objects in the S3 bucket with the specified prefix + response = s3.list_objects_v2(Bucket=s3_bucket_name, Prefix=prefix) + + # Extract the object keys from the response + objects = [obj['Key'] for obj in response.get('Contents', [])] + + # Delete each object + for obj_key in objects: + s3.delete_object(Bucket=s3_bucket_name, Key=obj_key) + + +@router.post("/filestotext2") +async def NotesToText_handler(user: str = Form(...)): + user = user + "/" + prefix = 'notes_pdf/' + prefix2 = 'pyqs_pdf/' + + # Delete existing files in the output folders + delete_folder_objects(user+'images/Notes_images/') + delete_folder_objects(user+'notes_txt/') + + convert(prefix,user) + convert(prefix2,user) + + return {"process completed"} + + +@router.post("/notestotext_modwise") +async def upload_files1(files: List[UploadFile] = File(...), user: str = Form(...)): + filenames = [] + user = user + "/" + for file in files: + contents = await file.read() + file_obj = BytesIO(contents) + try: + s3.upload_fileobj( + file_obj, + s3_bucket_name, + user + "notes_pdf/" + file.filename, + ) + filenames.append(file.filename) + except NoCredentialsError: + return {"error": "AWS credentials not found."} + + return {"filenames": filenames} + + +@router.post("/notestotext_syllabus") +async def upload_files2(files: List[UploadFile] = File(...), user: str = Form(...)): + filenames = [] + user = user + "/" + for file in files: + contents = await file.read() + file_obj = BytesIO(contents) + try: + s3.upload_fileobj( + file_obj, + s3_bucket_name, + user + "syllabus_txt/" + file.filename, + ) + filenames.append(file.filename) + except NoCredentialsError: + return {"error": "AWS credentials not found."} + + return {"filenames": filenames} + + +@router.post("/notestotext_pyqs") +async def upload_files3(files: List[UploadFile] = File(...), user: str = Form(...)): + filenames = [] + user = user + "/" + for file in files: + contents = await file.read() + file_obj = BytesIO(contents) + try: + s3.upload_fileobj( + file_obj, + s3_bucket_name, + user + "pyqs_pdf/" + file.filename, + ) + filenames.append(file.filename) + except NoCredentialsError: + return {"error": "AWS credentials not found."} + + return {"filenames": filenames} + + +@router.post("/notestotext_anythingelse") +async def upload_files4(files: List[UploadFile] = File(...), user: str = Form(...)): + filenames = [] + user = user + "/" + for file in files: + contents = await file.read() + file_obj = BytesIO(contents) + try: + s3.upload_fileobj( + file_obj, + s3_bucket_name, + user + "anything_else/" + file.filename, + ) + filenames.append(file.filename) + except NoCredentialsError: + return {"error": "AWS credentials not found."} + + return {"filenames": filenames} + + +@router.get("/") +async def hello(): + return {"Byte 404 rocks"} \ No newline at end of file diff --git a/Backend/Final_Notes_gen.py b/Backend/Final_Notes_gen.py new file mode 100644 index 000000000..df6188de5 --- /dev/null +++ b/Backend/Final_Notes_gen.py @@ -0,0 +1,60 @@ +import os +import boto3 +from fastapi import APIRouter +import openai + +app = APIRouter() +s3_access_key = "" +s3_secret_access_key = "" +s3_bucket_name = "learnmateai" + +s3 = boto3.client("s3", aws_access_key_id=s3_access_key, aws_secret_access_key=s3_secret_access_key) + +# Set up OpenAI API credentials +openai.api_key = '' + +@app.get("/note_gen") +async def summarize_s3_files(user:str): + user=user+"/" + bucket_name= "learnmateai" + folder_name= user+"Analysed_Notes" + try: + response = s3.list_objects_v2(Bucket=bucket_name, Prefix=folder_name) + for file in response['Contents']: + file_key = file['Key'] + file_name = os.path.basename(file_key) + print(file_name) + summary = await summarize_file(bucket_name, file_key,file_name) + print(summary) + save_summary(file_name, summary,user) + return {'message': 'Created Notes and saved successfully.'} + except Exception as e: + return {'error': str(e)} + +async def summarize_file(bucket_name: str, file_key: str, file_name:str): + try: + file_name=file_name.split(".txt")[0] + response = s3.get_object(Bucket=bucket_name, Key=file_key) + file_content = response['Body'].read().decode('utf-8') + prompt = f'You are a teacher , make a full explaination for the topic:{file_name} below in good format. Include key concepts, explanations, and any relevant information. \n make sure to cover these topics :\n{file_content}' + response = openai.ChatCompletion.create( + model="gpt-3.5-turbo", + messages=[ + { + "role": "user", + "content": prompt + } + ] + ) + summary = response.choices[0].message.content + return summary + except Exception as e: + raise e + +def save_summary(file_name: str, summary: str,user): + try: + file_name=file_name.split(".txt")[0] + save_key = f'{user}Notes_Topicwise/{file_name}.txt' + s3.put_object(Body=summary, Bucket=s3_bucket_name, Key=save_key) + except Exception as e: + raise e diff --git a/Backend/Final_Processor.py b/Backend/Final_Processor.py new file mode 100644 index 000000000..d0950f378 --- /dev/null +++ b/Backend/Final_Processor.py @@ -0,0 +1,32 @@ +from fastapi import APIRouter,Form +import httpx + +app = APIRouter() + +@app.get("/processor") +async def fetch_data(link:str,receiver_email: str ): + results = [] + + async with httpx.AsyncClient(timeout=3000.0) as client: + # Make the first API call + response1 = await client.get(f"{link}/process_files?user={receiver_email}") + print(response1) + response2 = await client.get(f"{link}/sorter?user={receiver_email}") + print(response2) + response3 = await client.get(f"{link}/card-json?user={receiver_email}") + + response4 = await client.get(f"{link}/note_gen?user={receiver_email}") + + response5 = await client.get(f"{link}/question_gen?user={receiver_email}") + + + + payload = { + "receiver_email": receiver_email, + "subject": "LearnMateAI", + "message": "Your files have been processed successfully" + } + + response6 = await client.post(f"{link}/email", data=payload) + + diff --git a/Backend/Final_Questionare_Creater.py b/Backend/Final_Questionare_Creater.py new file mode 100644 index 000000000..c7cd25371 --- /dev/null +++ b/Backend/Final_Questionare_Creater.py @@ -0,0 +1,85 @@ +import os +import boto3 +from fastapi import APIRouter +import openai +import json + +app = APIRouter() +s3_access_key = "" +s3_secret_access_key = "" +s3_bucket_name = "learnmateai" + +s3 = boto3.client("s3", aws_access_key_id=s3_access_key, aws_secret_access_key=s3_secret_access_key) + +# Set up OpenAI API credentials +openai.api_key = '' + +@app.get("/question_gen") +async def summarize_s3_files(user:str): + user=user+"/" + bucket_name= "learnmateai" + folder_name= user+"Notes_Topicwise" + try: + response = s3.list_objects_v2(Bucket=bucket_name, Prefix=folder_name) + for file in response['Contents']: + file_key = file['Key'] + file_name = os.path.basename(file_key) + print(file_name) + summary = await summarize_file(bucket_name, file_key,file_name) + print(summary) + save_summary(file_name, summary,user) + return {'message': 'Created MCQs and saved successfully.'} + except Exception as e: + return {'error': str(e)} + +async def summarize_file(bucket_name: str, file_key: str, file_name:str): + try: + file_name=file_name.split(".txt")[0] + response = s3.get_object(Bucket=bucket_name, Key=file_key) + file_content = response['Body'].read().decode('utf-8') + prompt = f'create 10 mcq question with 4 option on topic: {file_name} , based on text:{file_content} \n \n output should strictly be a json with array of (question,options,correct option) correct option should be a integer telling which mcq is correct' + response = openai.ChatCompletion.create( + model="gpt-3.5-turbo", + messages=[ + { + "role": "user", + "content": prompt + } + ] + ) + summary = response.choices[0].message.content + return summary + except Exception as e: + raise e + +def save_summary(file_name: str, summary: str,user): + try: + file_name=file_name.split(".txt")[0] + save_key = f'Questionare/{file_name}.txt' + s3.put_object(Body=summary, Bucket=s3_bucket_name, Key=user+save_key) + except Exception as e: + raise e + + + +@app.get("/get_question") +def read_file(filename: str,user:str): + user=user+"/" + S3_FOLDER="Questionare/" + S3_FOLDER=user+S3_FOLDER + # Generate the S3 file path + s3_file_path = S3_FOLDER+filename+".txt" + print(s3_file_path) + + try: + # Read the file content from S3 + response = s3.get_object(Bucket=s3_bucket_name, Key=s3_file_path) + file_content = response["Body"].read().decode("utf-8") + + # Parse the file content as JSON + json_content = json.loads(file_content) + + # Return the JSON content + return json_content + except Exception as e: + return {"error": str(e)} \ No newline at end of file diff --git a/Backend/Final_Sections_topics_json.py b/Backend/Final_Sections_topics_json.py new file mode 100644 index 000000000..df15913be --- /dev/null +++ b/Backend/Final_Sections_topics_json.py @@ -0,0 +1,70 @@ +import os +import boto3 +from fastapi import APIRouter +import openai +import json + +app = APIRouter() + + +s3_access_key = "" +s3_secret_access_key = "" +s3_bucket_name = "" + +s3 = boto3.client("s3", aws_access_key_id=s3_access_key, aws_secret_access_key=s3_secret_access_key) + +# Set up OpenAI API credentials +openai.api_key = '' + +def processor( data): + + prompt = f'make a Topic name,Small description,image_link of this topic:\n{data} \n\n the output should strictly be a json array of (Topic_name,description,image_link) \n \n output should not contain anything expect the json, and it should not exceed 4000 token limit' + response = openai.ChatCompletion.create( + model="gpt-3.5-turbo", + messages=[ + { + "role": "user", + "content": prompt + } + ] + ) + summary = response.choices[0].message.content + return summary + +@app.get("/card-json") +async def makejson(user:str): + user=user+"/" + text="" + bucket_name= "learnmateai" + folder_name= user+"Analysed_Notes" + try: + response = s3.list_objects_v2(Bucket=bucket_name, Prefix=folder_name) + for file in response['Contents']: + file_key = file['Key'] + file_name = os.path.basename(file_key) + file_name=file_name.split(".txt")[0] + text=text+"\n"+file_name + + + print(text) + + json_text=processor(text) + save_plan(json_text,user) + # Parse the file content as JSON + json_content = json.loads(json_text) + + # Return the JSON content + return json_content + except Exception as e: + return {'error': str(e)} + + + + +def save_plan( summary: str,user): + try: + save_key = f'{user}Cardjson/cards.txt' + s3.put_object(Body=summary, Bucket=s3_bucket_name, Key=save_key) + except Exception as e: + raise e + diff --git a/Backend/Final_email_test.py b/Backend/Final_email_test.py new file mode 100644 index 000000000..47215444c --- /dev/null +++ b/Backend/Final_email_test.py @@ -0,0 +1,32 @@ +from fastapi import APIRouter, Request, Form +from fastapi.templating import Jinja2Templates +import requests + +router = APIRouter() +#templates = Jinja2Templates(directory="templates") + +MAILGUN_API_KEY = "" +MAILGUN_DOMAIN = "" + + + +@router.post("/email") +def send_email_route(receiver_email: str = Form(...), subject: str = Form(...), message: str = Form(...)): + url = f"https://api.mailgun.net/v3/{MAILGUN_DOMAIN}/messages" + sender_email="angeloantu@gmail.com" + auth = ("api", MAILGUN_API_KEY) + data = { + "from": sender_email, + "to": receiver_email, + "subject": subject, + "text": message + } + + try: + response = requests.post(url, auth=auth, data=data) + response.raise_for_status() + print("Email sent successfully") + except requests.exceptions.RequestException as e: + print(f"An error occurred while sending the email: {str(e)}") + + diff --git a/Backend/Intel-oneAPI/Final_Notegen.py b/Backend/Intel-oneAPI/Final_Notegen.py new file mode 100644 index 000000000..09e082221 --- /dev/null +++ b/Backend/Intel-oneAPI/Final_Notegen.py @@ -0,0 +1,70 @@ +import os +import boto3 +from fastapi import APIRouter +import openai +from intel_extension_pytorch import PyTorchExtension +from intel_extension_tensorflow import TensorFlowExtension +from intel_optimization_xgboost import XGBoostOptimizer +from intel_optimization_modin import ModinOptimizer + +app = APIRouter() +s3_access_key = "" +s3_secret_access_key = "" +s3_bucket_name = "learnmateai" + +s3 = boto3.client("s3", aws_access_key_id=s3_access_key, aws_secret_access_key=s3_secret_access_key) + +# Set up OpenAI API credentials +openai.api_key = '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' + +# Initialize Intel libraries and tools +pytorch_extension = PyTorchExtension() +tensorflow_extension = TensorFlowExtension() +xgboost_optimizer = XGBoostOptimizer() +modin_optimizer = ModinOptimizer() + +@app.get("/note_gen") +async def summarize_s3_files(user:str): + user=user+"/" + bucket_name= "learnmateai" + folder_name= user+"Analysed_Notes" + try: + response = s3.list_objects_v2(Bucket=bucket_name, Prefix=folder_name) + for file in response['Contents']: + file_key = file['Key'] + file_name = os.path.basename(file_key) + print(file_name) + summary = await summarize_file(bucket_name, file_key,file_name) + print(summary) + save_summary(file_name, summary,user) + return {'message': 'Created Notes and saved successfully.'} + except Exception as e: + return {'error': str(e)} + +async def summarize_file(bucket_name: str, file_key: str, file_name:str): + try: + file_name=file_name.split(".txt")[0] + response = s3.get_object(Bucket=bucket_name, Key=file_key) + file_content = response['Body'].read().decode('utf-8') + prompt = f'You are a teacher, make a full explanation for the topic: {file_name} below in good format. Include key concepts, explanations, and any relevant information. \nMake sure to cover these topics:\n{file_content}' + response = openai.ChatCompletion.create( + model="gpt-3.5-turbo", + messages=[ + { + "role": "user", + "content": prompt + } + ] + ) + summary = response.choices[0].message.content + return summary + except Exception as e: + raise e + +def save_summary(file_name: str, summary: str, user): + try: + file_name = file_name.split(".txt")[0] + save_key = f'{user}Notes_Topicwise/{file_name}.txt' + s3.put_object(Body=summary, Bucket=s3_bucket_name, Key=save_key) + except Exception as e: + raise e diff --git a/Backend/Intel-oneAPI/Final_NotesChunker.py b/Backend/Intel-oneAPI/Final_NotesChunker.py new file mode 100644 index 000000000..187238f3c --- /dev/null +++ b/Backend/Intel-oneAPI/Final_NotesChunker.py @@ -0,0 +1,83 @@ +from fastapi import APIRouter +import boto3 +import openai +import time +import intel.scikit_learn as skl +import intel_pytorch_extension as ipex +import intel_tensorflow_extension as ifex + +# Set up AWS S3 credentials +s3_access_key = "YOUR_S3_ACCESS_KEY" +s3_secret_access_key = "YOUR_S3_SECRET_ACCESS_KEY" +s3_bucket_name = "YOUR_BUCKET_NAME" + +s3 = boto3.client("s3", aws_access_key_id=s3_access_key, aws_secret_access_key=s3_secret_access_key) + +# Set up OpenAI API credentials +openai.api_key = 'YOUR_OPENAI_API_KEY' + +def batch_text(input_text, delimiter="TOPIC:"): + batches = input_text.split(delimiter) + cleaned_batches = [batch.strip() for batch in batches if batch.strip()] + return cleaned_batches + +def upload_to_s3(bucket_name, folder_name, file_name, content): + s3 = boto3.client('s3', aws_access_key_id=s3_access_key, aws_secret_access_key=s3_secret_access_key) + key = folder_name + '/' + file_name + s3.put_object(Body=content, Bucket=bucket_name, Key=key) + +app = APIRouter() + +@app.get("/process_files") +def process_files(user: str): + user = user + "/" + + # Function to read and process a file + def process_file(file_name): + # Read file from S3 + response = s3.get_object(Bucket=s3_bucket_name, Key=user + 'notes_txt/' + file_name) + file_content = response['Body'].read().decode('utf-8') + + # Split file content into batches (adjust batch size as needed) + batch_size = 3000 + batches = [file_content[i:i+batch_size] for i in range(0, len(file_content), batch_size)] + + # Process batches + for batch in batches: + # Send batch to OpenAI API + response = openai.ChatCompletion.create( + model="gpt-3.5-turbo", + messages=[ + { + "role": "user", + "content": f"divide the text topic wise (it should look like TOPIC:notes) notes should very breif and be created in a way so that you will be able to recreate the full txt :\n\n{batch}\n\n" + } + ] + ) + + important_topics = response.choices[0].message.content + # Add a delay of 20 seconds to handle rate limit + time.sleep(20) + + text_batches = batch_text(important_topics) + + folder_name = f'{user}Analysed_Notes/{file_name.split(".")[0]}' + + for i, batch in enumerate(text_batches): + lines = batch.split('\n') + file_name1 = lines[0].strip().replace(" ", "_") + '.txt' + content = '\n'.join(lines[1:]).strip() + upload_to_s3(s3_bucket_name, folder_name, file_name1, content) + + # Print uploaded file information + print(f"File '{file_name1}' uploaded to '{s3_bucket_name}/{folder_name}'") + + # Get the list of files in the "notes_txt" folder + response = s3.list_objects_v2(Bucket=s3_bucket_name, Prefix=user + 'notes_txt/') + + # Process each file + for file in response['Contents']: + file_name = file['Key'].split('/')[-1] + process_file(file_name) + + return {"message": "NOTES"} diff --git a/Backend/Intel-oneAPI/Final_Notestotxt.py b/Backend/Intel-oneAPI/Final_Notestotxt.py new file mode 100644 index 000000000..981954039 --- /dev/null +++ b/Backend/Intel-oneAPI/Final_Notestotxt.py @@ -0,0 +1,174 @@ +import os +from fastapi import APIRouter, UploadFile, File, Form +from pdf2image import convert_from_path +from google.cloud import vision +from typing import List +import boto3 +from botocore.exceptions import NoCredentialsError +from io import BytesIO +import tempfile +from openvino.inference_engine import IECore + +# Set up your S3 credentials and bucket name +s3_access_key = "YOUR_S3_ACCESS_KEY" +s3_secret_access_key = "YOUR_S3_SECRET_ACCESS_KEY" +s3_bucket_name = "YOUR_S3_BUCKET_NAME" + +s3 = boto3.client( + "s3", + aws_access_key_id=s3_access_key, + aws_secret_access_key=s3_secret_access_key +) + +ie = IECore() + +# Create an instance of APIRouter +router = APIRouter() + +# Define your OpenVINO model paths +model_xml = "PATH_TO_MODEL_XML" +model_bin = "PATH_TO_MODEL_BIN" + +# Load the OpenVINO model +net = ie.read_network(model=model_xml, weights=model_bin) +exec_net = ie.load_network(network=net, device_name="CPU") + +# Define the input and output layer names of your model +input_layer_name = "YOUR_INPUT_LAYER_NAME" +output_layer_name = "YOUR_OUTPUT_LAYER_NAME" + +# Define any other necessary configuration or parameters + +# Rest of the code remains the same... +# ... + +@router.post("/filestotext2") +async def NotesToText_handler(user: str = Form(...)): + user = user + "/" + prefix = 'notes_pdf/' + prefix2 = 'pyqs_pdf/' + + # Delete existing files in the output folders + delete_folder_objects(user+'images/Notes_images/') + delete_folder_objects(user+'notes_txt/') + + convert(prefix, user) + convert(prefix2, user) + + return {"process completed"} + + +def convert(prefix, user): + # List files in the S3 bucket with the specified prefix + response = s3.list_objects_v2(Bucket=s3_bucket_name, Prefix=user+prefix) + + # Extract the file names from the response + files = [obj['Key'] for obj in response.get('Contents', [])] + + # Process each file + for file_name in files: + file_name = os.path.splitext(os.path.basename(file_name))[0] + + print(f"Converting {file_name}....") + + # Delete existing files in the output folder + output_folder = f'{user}images/Notes_images/{file_name}' + delete_folder_objects(output_folder) + + # Download the PDF file from S3 + pdf_object = s3.get_object(Bucket=s3_bucket_name, Key=f'{user}{prefix}{file_name}.pdf') + pdf_content = pdf_object['Body'].read() + + # Convert the PDF to images and save them in the output folder in S3 + image_paths, noImg = pdf_to_images_from_bytes(pdf_content, output_folder, file_name) + print(noImg) + + os.environ['GOOGLE_APPLICATION_CREDENTIALS'] = 'Files/client_file_vision.json' + client = vision.ImageAnnotatorClient() + + # [START vision_python_migration_text_detection] + image_contents = " " + + for j in range(noImg): + image_path = f'{output_folder}/page_{j+1}.jpeg' + + # Download the image from S3 + image_object = s3.get_object(Bucket=s3_bucket_name, Key=image_path) + image_content = image_object['Body'].read() + + image_contents += image_content + + # Perform text detection using Google Cloud Vision API + response = client.text_detection(image=vision.Image(content=image_contents)) + texts = response.text_annotations + + # Extract the detected text + detected_text = "" + for text in texts: + detected_text += text.description + + # Save the detected text in a text file + text_file_path = f'{user}notes_txt/{file_name}.txt' + upload_text_to_s3(detected_text, text_file_path) + + print(f"{file_name} converted.") + + +def pdf_to_images_from_bytes(pdf_bytes, output_folder, file_name): + images = convert_from_bytes(pdf_bytes) + image_paths = [] + noImg = 0 + + # Create the output folder if it doesn't exist + os.makedirs(output_folder, exist_ok=True) + + # Save each image as JPEG in the output folder + for i, image in enumerate(images): + image_path = f'{output_folder}/page_{i+1}.jpeg' + image.save(image_path, 'JPEG') + image_paths.append(image_path) + noImg += 1 + + # Upload images to S3 + upload_images_to_s3(image_paths, file_name) + + return image_paths, noImg + + +def upload_images_to_s3(image_paths, file_name): + for image_path in image_paths: + with open(image_path, 'rb') as file: + try: + s3.upload_fileobj(file, s3_bucket_name, image_path) + except NoCredentialsError: + print("S3 credentials not available.") + except Exception as e: + print(f"Error uploading image to S3: {str(e)}") + finally: + # Remove the local image file + os.remove(image_path) + + +def upload_text_to_s3(text, text_file_path): + try: + s3.put_object(Body=text, Bucket=s3_bucket_name, Key=text_file_path) + except NoCredentialsError: + print("S3 credentials not available.") + except Exception as e: + print(f"Error uploading text file to S3: {str(e)}") + + +def delete_folder_objects(prefix): + # List objects in the S3 bucket with the specified prefix + response = s3.list_objects_v2(Bucket=s3_bucket_name, Prefix=prefix) + + # Extract the object keys from the response + objects = [obj["Key"] for obj in response.get("Contents", [])] + + # Delete each object + for obj_key in objects: + s3.delete_object(Bucket=s3_bucket_name, Key=obj_key) + +@router.get("/") +async def hello(): + return {"Byte 404 rocks"} diff --git a/Backend/Intel-oneAPI/Final_Sorter.py b/Backend/Intel-oneAPI/Final_Sorter.py new file mode 100644 index 000000000..3960402fd --- /dev/null +++ b/Backend/Intel-oneAPI/Final_Sorter.py @@ -0,0 +1,133 @@ +from fastapi import APIRouter +import boto3 +import openai +import time +from botocore.exceptions import ClientError + +# Import required Intel tools +import intel.scikit_learn # Intel Distribution for Python with optimized scikit-learn +import intel.pytorch_extension # Intel Extension for PyTorch +import intel.tensorflow_extension # Intel Extension for TensorFlow +import intel.xgboost_optimizer # Intel Optimization for XGBoost + +number = 4 +s3_access_key = "your_s3_access_key" +s3_secret_access_key = "your_s3_secret_access_key" +s3_bucket_name = "learnmateai" + +s3 = boto3.client("s3", aws_access_key_id=s3_access_key, aws_secret_access_key=s3_secret_access_key) + +# Set up OpenAI API credentials +openai.api_key = 'your_openai_api_key' + +app = APIRouter() + +@app.get("/sorter") +def process_files(user:str): + user = user + "/" + + # Make an API request with a reset message + response = openai.ChatCompletion.create( + model="gpt-3.5-turbo", + messages=[ + { + "role": "user", + "content": "forget everything told before by me" + } + ] + ) + print("resetting") + + # Function to read and process a file + def process_file(file_name, user1): + # Read file from S3 + print(user1) + response = s3.get_object(Bucket='learnmateai', Key=user1 + 'pyqs_txt/' + file_name) + file_content = response['Body'].read().decode('utf-16-le') + + # Split file content into batches (adjust batch size as needed) + batch_size = 30000 + batches = [file_content[i:i+batch_size] for i in range(0, len(file_content), batch_size)] + print(user1 + "syllabus_txt/syllabus.txt") + response2 = s3.get_object(Bucket='learnmateai', Key=user1 + "syllabus_pdf/syllabus.txt") + topics = response2['Body'].read().decode('utf-8') + + # Process batches + Sorted_PYQ_Mod = [[] for _ in range(5)] + for batch in batches: + # Send batch to OpenAI API + print(batch) + response = openai.ChatCompletion.create( + model="gpt-3.5-turbo", + messages=[ + { + "role": "user", + "content": f"I will feed you a question paper as text, sort the question in the text below based on this syllabus having {number} modules: {topics} (it should look exactly like MODULE:questions) all questions should cluster under their module, the output should exactly have {number} ""MODULE"" written under each, even if any is empty. The questions should be grouped under modules. Any output you give should only be from the text given below; you should not create any new questions:\n\n{batch}\n\n" + } + ] + ) + + important_topics = response.choices[0].message.content + # print(important_topics) + # return important_topics + # Add a delay of 20 seconds to handle rate limit + + text_batches = batch_text(important_topics) + # print(text_batches) + + bucket_name = 'learnmateai' + folder_name = user1 + 'Sorted_PYQS/' + + i = 0 + try: + for batch in enumerate(text_batches): + print(batch) + result = ' '.join(str(element) for element in batch) + new_content = result + response = s3.get_object(Bucket=bucket_name, Key=folder_name + "Module" + str(i + 1) + ".txt") + current_content = response['Body'].read().decode('utf-8') + + updated_content = current_content + new_content + + # Upload the updated content to S3 + s3.put_object(Bucket=bucket_name, Key=folder_name + "Module" + str(i + 1) + ".txt", + Body=updated_content.encode('utf-8')) + + # Print uploaded file information + print(f"File uploaded to '{user1}{bucket_name}/{folder_name}'") + i = i + 1 + + time.sleep(20) + + except ClientError as e: + if e.response['Error']['Code'] == 'NoSuchKey': + print("File not found in S3 bucket.") + for batch in enumerate(text_batches): + print(batch) + result = ' '.join(str(element) for element in batch) + new_content = result + + # print(result) + updated_content = new_content + + # Upload the updated content to S3 + s3.put_object(Bucket=bucket_name, Key=folder_name + "Module" + str(i + 1) + ".txt", + Body=updated_content.encode('utf-8')) + + # Print uploaded file information + print(f"File uploaded to '{user1}{bucket_name}/{folder_name}'") + i = i + 1 + else: + print("An error occurred:", e) + + # Get the list of files in the "notes_txt" folder + response = s3.list_objects_v2(Bucket='learnmateai', Prefix=user + 'pyqs_txt/') + + # Process each file + for file in response['Contents']: + print(file) + file_name = file['Key'].split('/')[-1] + print(file_name) + process_file(file_name, user) + + return {"message": "PYQS SORTED"} diff --git a/Backend/Intel-oneAPI/Final_a_ocr-training.ipynb b/Backend/Intel-oneAPI/Final_a_ocr-training.ipynb new file mode 100644 index 000000000..df7536dce --- /dev/null +++ b/Backend/Intel-oneAPI/Final_a_ocr-training.ipynb @@ -0,0 +1,417 @@ +{ + "cells": [ + { + "cell_type": "code", + "execution_count": 1, + "id": "6482b2bd-fef9-4565-8999-b41a32c2c3a8", + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "2023-06-30 15:02:59.296987: I tensorflow/tsl/cuda/cudart_stub.cc:28] Could not find cuda drivers on your machine, GPU will not be used.\n", + "2023-06-30 15:02:59.337157: I tensorflow/tsl/cuda/cudart_stub.cc:28] Could not find cuda drivers on your machine, GPU will not be used.\n", + "2023-06-30 15:02:59.338358: I tensorflow/core/platform/cpu_feature_guard.cc:182] This TensorFlow binary is optimized to use available CPU instructions in performance-critical operations.\n", + "To enable the following instructions: AVX2 AVX512F FMA, in other operations, rebuild TensorFlow with the appropriate compiler flags.\n", + "2023-06-30 15:03:00.417945: W tensorflow/compiler/tf2tensorrt/utils/py_utils.cc:38] TF-TRT Warning: Could not find TensorRT\n" + ] + }, + { + "ename": "ModuleNotFoundError", + "evalue": "No module named 'sklearnex'", + "output_type": "error", + "traceback": [ + "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m", + "\u001b[0;31mModuleNotFoundError\u001b[0m Traceback (most recent call last)", + "Cell \u001b[0;32mIn[1], line 14\u001b[0m\n\u001b[1;32m 12\u001b[0m \u001b[38;5;28;01mfrom\u001b[39;00m \u001b[38;5;21;01mtensorflow\u001b[39;00m\u001b[38;5;21;01m.\u001b[39;00m\u001b[38;5;21;01mkeras\u001b[39;00m\u001b[38;5;21;01m.\u001b[39;00m\u001b[38;5;21;01moptimizers\u001b[39;00m \u001b[38;5;28;01mimport\u001b[39;00m SGD\n\u001b[1;32m 13\u001b[0m \u001b[38;5;28;01mfrom\u001b[39;00m \u001b[38;5;21;01mtensorflow\u001b[39;00m\u001b[38;5;21;01m.\u001b[39;00m\u001b[38;5;21;01mkeras\u001b[39;00m\u001b[38;5;21;01m.\u001b[39;00m\u001b[38;5;21;01mcallbacks\u001b[39;00m \u001b[38;5;28;01mimport\u001b[39;00m EarlyStopping, ModelCheckpoint, ReduceLROnPlateau\n\u001b[0;32m---> 14\u001b[0m \u001b[38;5;28;01mfrom\u001b[39;00m \u001b[38;5;21;01msklearnex\u001b[39;00m \u001b[38;5;28;01mimport\u001b[39;00m patch_sklearn\n\u001b[1;32m 16\u001b[0m \u001b[38;5;28;01mimport\u001b[39;00m \u001b[38;5;21;01mtime\u001b[39;00m\n\u001b[1;32m 18\u001b[0m start_time \u001b[38;5;241m=\u001b[39m time\u001b[38;5;241m.\u001b[39mtime()\n", + "\u001b[0;31mModuleNotFoundError\u001b[0m: No module named 'sklearnex'" + ] + } + ], + "source": [ + "import os\n", + "import numpy as np\n", + "import pandas as pd\n", + "import tensorflow as tf\n", + "import datetime\n", + "from tensorflow.keras.models import Sequential\n", + "from tensorflow.keras.layers import Dense, Conv2D, Flatten, Dropout, MaxPooling2D\n", + "from tensorflow.keras.preprocessing.image import ImageDataGenerator\n", + "from tensorflow.keras import regularizers\n", + "import matplotlib.pyplot as plt\n", + "import cv2\n", + "from tensorflow.keras.optimizers import SGD\n", + "from tensorflow.keras.callbacks import EarlyStopping, ModelCheckpoint, ReduceLROnPlateau\n", + "from sklearnex import patch_sklearn\n", + "\n", + "import time\n", + "\n", + "start_time = time.time()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "0486f605-19fd-461d-9ff9-45295fda19ba", + "metadata": {}, + "outputs": [], + "source": [ + "\n", + "os.chdir(\"standard-ocr-dataset/data\")\n", + "\n", + "\n", + "\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "8cff9a53-fce6-40fe-8fbb-ef68b4e38375", + "metadata": {}, + "outputs": [], + "source": [ + "def plot_images(images_arr, imageWidth, imageHeight):\n", + " fig, axes = plt.subplots(1, 5, figsize=(20, 20))\n", + " axes = axes.flatten()\n", + " for img, ax in zip(images_arr, axes):\n", + " ax.imshow(img.reshape(imageWidth, imageHeight), cmap=\"gray\")\n", + " ax.axis(\"off\")\n", + " plt.tight_layout()\n", + " plt.show()\n", + "\n", + "batch_size = 32\n", + "epochs = 50\n", + "IMG_HEIGHT = 28\n", + "IMG_WIDTH = 28" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "c591f62b-41b1-46a0-8a5d-c4cc0c0a9c73", + "metadata": {}, + "outputs": [], + "source": [ + "def preprocessing_fun(img):\n", + " img = cv2.cvtColor(img, cv2.COLOR_BGR2GRAY, cv2.CV_8UC1)\n", + " img = cv2.GaussianBlur(img, (3, 3), 0)\n", + " img = img.reshape((28, 28, 1))\n", + " thresh = cv2.adaptiveThreshold(img, 255, 1, 1, 11, 2)\n", + " img = np.where(img > 140, 1, 0)\n", + " img = img / 255\n", + "\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "086008f1-7618-4979-8182-a525ac48bbf2", + "metadata": {}, + "outputs": [], + "source": [ + "# Enable Intel threading layer for better performance\n", + "patch_sklearn()\n", + "\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "d5854b02-55e2-41cb-a083-b81591fb2e09", + "metadata": {}, + "outputs": [], + "source": [ + "augmented_image_gen = ImageDataGenerator(\n", + " rescale=1/255.0,\n", + " rotation_range=2,\n", + " width_shift_range=.1,\n", + " height_shift_range=.1,\n", + " zoom_range=0.1,\n", + " shear_range=2,\n", + " brightness_range=[0.9, 1.1],\n", + " validation_split=0.2\n", + ")\n", + "\n", + "normal_image_gen = ImageDataGenerator(\n", + " rescale=1/255.0,\n", + " validation_split=0.2\n", + ")\n", + "\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "a9555ee7-cb80-4b67-a739-6b39d9bc94a8", + "metadata": {}, + "outputs": [], + "source": [ + "train_data_gen = augmented_image_gen.flow_from_directory(\n", + " batch_size=batch_size,\n", + " directory=\"./training_data\",\n", + " color_mode=\"grayscale\",\n", + " shuffle=True,\n", + " target_size=(IMG_HEIGHT, IMG_WIDTH),\n", + " class_mode=\"categorical\",\n", + " seed=65657867,\n", + " subset='training'\n", + ")\n", + "\n", + "val_data_gen = normal_image_gen.flow_from_directory(\n", + " batch_size=batch_size,\n", + " directory=\"./testing_data\",\n", + " color_mode=\"grayscale\",\n", + " shuffle=True,\n", + " target_size=(IMG_HEIGHT, IMG_WIDTH),\n", + " class_mode=\"categorical\",\n", + " seed=65657867,\n", + " subset='validation'\n", + ")\n", + "\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "7834480b-0059-4e17-8a15-5b03a0abaf5b", + "metadata": {}, + "outputs": [], + "source": [ + "sample_training_images, _ = next(train_data_gen)\n", + "plot_images(sample_training_images[:7], IMG_WIDTH, IMG_HEIGHT)\n", + "\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "2483a67c-4fbf-45dc-9545-8336e7fdd071", + "metadata": {}, + "outputs": [], + "source": [ + "def define_model():\n", + " model = Sequential()\n", + " model.add(Conv2D(32, (3, 3), activation='relu', kernel_initializer='he_uniform', input_shape=(28, 28, 1)))\n", + " model.add(MaxPooling2D((2, 2)))\n", + " model.add(Flatten())\n", + " model.add(Dense(100, activation='relu', kernel_initializer='he_uniform'))\n", + " model.add(Dense(36, activation='softmax'))\n", + " return model\n", + "\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "038f7391-1f14-417b-9bbf-4324c167648e", + "metadata": {}, + "outputs": [], + "source": [ + "model = define_model()\n", + "\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "e96ca2fd-c9ed-485b-bcb0-3d57104e19e6", + "metadata": {}, + "outputs": [], + "source": [ + "# Intel-specific configuration options for TensorFlow\n", + "os.environ['TF_ENABLE_ONEDNN_OPTS'] = '1'\n", + "os.environ['TF_ENABLE_INTEL_OPS'] = '1'\n", + "\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "6936c435-a08d-4534-a680-c47ba04c571a", + "metadata": {}, + "outputs": [], + "source": [ + "EarlyStop_callback = EarlyStopping(monitor='val_loss', patience=20, restore_best_weights=True)\n", + "\n", + "checkpoint_dir = 'path/to/checkpoints' # Specify the checkpoint directory\n", + "checkpoint_path = os.path.join(checkpoint_dir, 'model_checkpoint.h5')\n", + "\n", + "# Create the directory if it does not exist\n", + "if not os.path.exists(checkpoint_dir):\n", + " os.makedirs(checkpoint_dir)\n", + "\n", + "# Define the callback for model checkpointing\n", + "checkpoint = ModelCheckpoint(\n", + " checkpoint_path, monitor='val_loss', mode='min', save_best_only=True\n", + ")\n", + "lr = ReduceLROnPlateau(monitor='val_loss', factor=0.5, patience=3, min_lr=0.00001)\n", + "my_callbacks = [EarlyStop_callback, checkpoint, lr]\n", + "\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "4bd4c467-a9a0-4f3b-8645-3b057cadb86c", + "metadata": {}, + "outputs": [], + "source": [ + "model.compile(optimizer=SGD(lr=0.01, momentum=0.9),\n", + " loss=tf.keras.losses.CategoricalCrossentropy(),\n", + " metrics=['categorical_accuracy'])\n", + "\n", + "history = model.fit(\n", + " train_data_gen,\n", + " steps_per_epoch=train_data_gen.samples // batch_size,\n", + " epochs=32,\n", + " validation_data=val_data_gen,\n", + " validation_steps=val_data_gen.samples // batch_size,\n", + " callbacks=my_callbacks\n", + ")\n", + "\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "e6a9ac35-596c-48e7-b22c-547cc0e6afe5", + "metadata": {}, + "outputs": [], + "source": [ + "acc = history.history['categorical_accuracy']\n", + "val_acc = history.history['val_categorical_accuracy']\n", + "loss = history.history['loss']\n", + "val_loss = history.history['val_loss']\n", + "epochs_range = range(32)\n", + "\n", + "plt.figure(figsize=(8, 8))\n", + "plt.subplot(1, 2, 1)\n", + "plt.plot(epochs_range, acc, label='Training Accuracy')\n", + "plt.plot(epochs_range, val_acc, label='Validation Accuracy')\n", + "plt.legend(loc='lower right')\n", + "plt.title('Training and Validation Accuracy')\n", + "\n", + "plt.subplot(1, 2, 2)\n", + "plt.plot(epochs_range, loss, label='Training Loss')\n", + "plt.plot(epochs_range, val_loss, label='Validation Loss')\n", + "plt.legend(loc='upper right')\n", + "plt.title('Training and Validation Loss')\n", + "plt.show()\n", + "\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "d6d1cb70-3e8f-444d-9045-f9b66dd019c6", + "metadata": {}, + "outputs": [], + "source": [ + "normal_image_gen = ImageDataGenerator(\n", + " samplewise_center=True,\n", + " samplewise_std_normalization=True\n", + ")\n", + "\n", + "test_data_gen = normal_image_gen.flow_from_directory(\n", + " batch_size=5193,\n", + " directory=\"./testing_data\",\n", + " color_mode=\"grayscale\",\n", + " shuffle=True,\n", + " target_size=(IMG_HEIGHT, IMG_WIDTH),\n", + " class_mode=\"categorical\"\n", + ")\n", + "\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "a8f7ec0b-a819-4e45-aa81-7b8520eeac00", + "metadata": {}, + "outputs": [], + "source": [ + "from PIL import Image\n", + "test_images, test_labels = next(test_data_gen)\n", + "filenames = test_data_gen.filenames\n", + "test_pred = model.predict(test_images)\n", + "\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "452db768-2aee-4230-836d-69f075ad51d1", + "metadata": {}, + "outputs": [], + "source": [ + "true_labels = tf.argmax(test_labels, 1)\n", + "predicted_labels = tf.argmax(test_pred, 1)\n", + "confusion_matrix(true_labels, predicted_labels)\n", + "\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "313e23e8-4fe4-4db4-ad5f-b9fbb67177a9", + "metadata": {}, + "outputs": [], + "source": [ + "img = cv2.imread('testing_data/N/28333.png', 0)\n", + "img = img / 255\n", + "img = cv2.resize(img, (28, 28))\n", + "img = img.reshape((1, 28, 28, 1))\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "e36ff4ec-f440-43a2-bdcb-09a92b7549a4", + "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "1421e4ba-8c8f-42fe-9813-1fd9907df891", + "metadata": {}, + "outputs": [], + "source": [ + "tf.argmax(model.predict(img), 1)\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "6543f084-82a6-4920-bb88-330ee6a04d25", + "metadata": {}, + "outputs": [], + "source": [ + "elapsed_time = time.time() - start_time" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Tensorflow (AI kit)", + "language": "python", + "name": "c009-intel_distribution_of_python_3_oneapi-beta05-tf" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.9.16" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/Backend/Intel-oneAPI/Final_perfect_video.py b/Backend/Intel-oneAPI/Final_perfect_video.py new file mode 100644 index 000000000..415f7b177 --- /dev/null +++ b/Backend/Intel-oneAPI/Final_perfect_video.py @@ -0,0 +1,64 @@ +from fastapi import APIRouter +from sklearn.metrics.pairwise import cosine_similarity +from transformers import pipeline +import requests +import json +from youtube_transcript_api import YouTubeTranscriptApi +from sentence_transformers import SentenceTransformer +import torch + +app = APIRouter() + +# Load the Universal Sentence Encoder model +model = SentenceTransformer('bert-base-nli-mean-tokens') + +# YouTube API parameters +API_KEY = "AIzaSyAMD4FgbCjmp-_8g8nams4tsno4DV1mDnE" +MAX_RESULTS = 5 # Maximum number of search results to retrieve + +# Search for videos using the YouTube API +def search_videos(query): + url = f"https://www.googleapis.com/youtube/v3/search?key={API_KEY}&part=snippet&type=video&maxResults={MAX_RESULTS}&q={query}" + response = requests.get(url) + data = json.loads(response.text) + video_ids = [item['id']['videoId'] for item in data['items']] + video_titles = [item['snippet']['title'] for item in data['items']] + return video_ids, video_titles + +# Retrieve video transcripts using the YouTube Transcript API +def get_video_transcripts(video_ids): + transcripts = [] + for video_id in video_ids: + try: + transcript = YouTubeTranscriptApi.get_transcript(video_id) + text = ' '.join([line['text'] for line in transcript]) + transcripts.append(text) + except: + transcripts.append('') + return transcripts + +@app.get("/best_video") +def get_best_video(input_text: str): + # Encode the input text + input_embedding = model.encode([input_text], convert_to_tensor=True) + + # Search for videos and retrieve video transcripts + video_ids, video_titles = search_videos(input_text) + video_transcripts = get_video_transcripts(video_ids) + + # Encode the video transcripts + video_embeddings = model.encode(video_transcripts, convert_to_tensor=True) + + # Calculate the similarity between the input text and video transcripts + similarity_scores = cosine_similarity(input_embedding, video_embeddings) + + # Rank the videos based on similarity scores + ranked_videos = sorted(zip(video_ids, video_titles, similarity_scores), key=lambda x: x[2], reverse=True) + + # Select the top-ranked video ID as the best match + best_video_id = ranked_videos[0][0] + + # Construct the YouTube video URL + best_video_url = f"https://www.youtube.com/watch?v={best_video_id}" + + return {"best_video_url": best_video_url} diff --git a/Backend/Intel-oneAPI/old_sorter.py b/Backend/Intel-oneAPI/old_sorter.py new file mode 100644 index 000000000..9acb5887d --- /dev/null +++ b/Backend/Intel-oneAPI/old_sorter.py @@ -0,0 +1,143 @@ +from fastapi import APIRouter +import os +import re +import chardet +import numpy as np +import tensorflow as tf +import tensorflow_hub as hub +from sklearnex import patch_sklearn +import boto3 +from botocore.exceptions import NoCredentialsError +patch_sklearn() +from sklearn.cluster import KMeans +import tempfile +from io import BytesIO + +# Create an instance of APIRouter +test = APIRouter() + +# AWS S3 configuration +AWS_ACCESS_KEY_ID = 'AKIAZTHHIOR4CN6UXO6N' +AWS_SECRET_ACCESS_KEY = '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' +AWS_BUCKET_NAME = 'learnmateai' +AWS_BUCKET_FOLDER = 'pyqs_txt' + +s3_client = boto3.client( + 's3', + aws_access_key_id=AWS_ACCESS_KEY_ID, + aws_secret_access_key=AWS_SECRET_ACCESS_KEY +) + +def extract_questions_from_file(filepath): + questions = [] + with open(filepath, 'rb') as file: + content = file.read() + encoding = chardet.detect(content)['encoding'] + decoded_content = content.decode(encoding, errors='ignore') + questions = re.findall(r'\b(?:what|where|why|how|when|which|who|whom|whose)\b.*[?!.]', decoded_content, re.IGNORECASE) + return questions + +def extract_questions_from_directory(directory): + paginator = s3_client.get_paginator('list_objects_v2') + operation_parameters = {'Bucket': AWS_BUCKET_NAME, 'Prefix': directory} + + page_iterator = paginator.paginate(**operation_parameters) + + try: + if not os.path.exists("temp1/pyqs_txt"): + os.makedirs("temp1/pyqs_txt") # Create directory if it doesn't exist + for page in page_iterator: + if 'Contents' in page: + for item in page['Contents']: + key = item['Key'] + local_file_path = os.path.join("temp1/pyqs_txt", os.path.basename(key)) # Use basename of key as local file name + try: + s3_client.download_file(AWS_BUCKET_NAME, key, local_file_path) + print(f"Downloaded {key} to {local_file_path}") + except Exception as e: + print(f"Failed to download {key}: {str(e)}") + except Exception as e: + print(f"An error occurred during pagination: {str(e)}") + return [] + + questions = [] + for filename in os.listdir("temp1/pyqs_txt"): + filepath = os.path.join("temp1/pyqs_txt", filename) + if os.path.isfile(filepath): + questions += extract_questions_from_file(filepath) + + return questions + +def cluster_questions(questions, num_clusters): + if len(questions) == 0: + return None, [] + + module_url = "https://tfhub.dev/google/universal-sentence-encoder-large/5" + + embed = hub.load(module_url) + embeddings = embed(questions).numpy() + kmeans = KMeans(n_clusters=num_clusters) + kmeans.fit(embeddings) + y_kmeans = kmeans.predict(embeddings) + + # Find repeated questions + repeated_indices = [] + for i in range(len(questions)): + if questions[i] in questions[:i]: + repeated_indices.append(i) + + return y_kmeans, repeated_indices + +@test.get("/api1") +def api1_handler(): + questions = extract_questions_from_directory(AWS_BUCKET_FOLDER) + num_clusters = 4 + + labels, repeated_indices = cluster_questions(questions, num_clusters) + + print("Clustering questions") + for i in range(num_clusters): + cluster_indices = np.where(labels == i)[0] + cluster_questions = np.array(questions)[cluster_indices] + print(f"Module {i+1}:") + for question in cluster_questions: + print(f" - {question}") + + # Print repeated questions separately + if repeated_indices: + print("Repeated Questions:") + for index in repeated_indices: + print(f" - {questions[index]}") + + try: + # Write cluster questions to S3 + cluster_questions_content = "" + for i in range(num_clusters): + cluster_indices = np.where(labels == i)[0] + cluster_questions = np.array(questions)[cluster_indices] + cluster_questions_content += f"Module {i+1}:\n" + for question in cluster_questions: + cluster_questions_content += f" - {question}\n" + cluster_questions_content += "\n" + + # Write repeated questions to S3 + if repeated_indices: + cluster_questions_content += "Repeated Questions:\n" + for index in repeated_indices: + cluster_questions_content += f" - {questions[index]}\n" + + s3_client.put_object( + Body=cluster_questions_content.encode(), + Bucket=AWS_BUCKET_NAME, + Key='Generated_Files/cluster_questions.txt' + ) + + return {"message": "Previous Year question papers sorted into modules"} + except NoCredentialsError: + return {"message": "Failed to write to S3. Credentials not available."} + + +@test.post("/api1") +def api1_post_handler(): + # Add your logic here + return {"message": "POST request received on API 1"} diff --git a/Backend/Intel-oneAPI/summariser.py b/Backend/Intel-oneAPI/summariser.py new file mode 100644 index 000000000..47110fce6 --- /dev/null +++ b/Backend/Intel-oneAPI/summariser.py @@ -0,0 +1,126 @@ +from fastapi import FastAPI,UploadFile,File +from fastapi import APIRouter +from transformers import pipeline +import shutil +import os +import asyncio +import boto3 +from botocore.exceptions import NoCredentialsError + + +s3_access_key = "AKIAZTHHIOR4CN6UXO6N" +s3_secret_access_key = "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" +s3_bucket_name = "learnmateai" + +def save_file_to_s3(filename, content): + try: + # Connect to Amazon S3 + s3 = boto3.client( + "s3", + aws_access_key_id=s3_access_key, + aws_secret_access_key=s3_secret_access_key + ) + + # Set the desired S3 key + s3_key = f"Generated_Files/Summarised_Notes/summarised_{filename}" + + # Save the file content to Amazon S3 + s3.put_object(Body=content.encode('utf-8'), Bucket=s3_bucket_name, Key=s3_key) + + return {"message": "File uploaded successfully"} + except NoCredentialsError: + return {"message": "AWS credentials not found"} + + + + + +progress = None # just for tracking progress + +def summary(text,filename): + # Load the summarization pipeline + summarizer = pipeline("summarization") + # Split the text into smaller chunks + max_tokens_per_chunk = 1024 # Initial value + max_words_in_summary = 2000000 + # Calculate the maximum number of chunks needed + max_num_chunks = (max_words_in_summary // max_tokens_per_chunk) + 1 + # Split the text into chunks + chunks = [text[i:i + max_tokens_per_chunk] for i in range(0, len(text), max_tokens_per_chunk)] + # for the exceptions + exceptions = "NULL" + global progress + progress = 0 + # Generate summaries for each chunk + summaries = [] + len_chunk=len(chunks) + print("Note have been divided into chunks:"+str(len_chunk)) + for i, chunk in enumerate(chunks): + # Reduce the chunk size dynamically if it exceeds the maximum sequence length + while len(chunk) > max_tokens_per_chunk: + max_tokens_per_chunk -= 50 + try: + summary = summarizer(chunk, max_length=200, min_length=100, do_sample=False) + summaries.append(summary[0]['summary_text']+"\n\n") + print(summary[0]['summary_text']) + print("\n \n STATUS:"+str(i+1)+"/"+str(len_chunk)) + progress = (i+1)/len_chunk*100 + print("\n \n COMPLETED:"+str(progress)+"%") + except Exception as e: + print(f"An error occurred while summarizing chunk {i}: {str(e)}") + exceptions = "\n".join(f"An error occurred while summarizing chunk {i}: {str(e)}") + # Combine the summaries into a single summary + combined_summary = " ".join(summaries) + # Print and return the combined summary + print("Combined Summary:") + print(combined_summary) + with open(f'Local_Storage\Generated_Files\Summarised_Notes\summarised_{filename}', 'w', encoding='utf-8') as file: + file.write(combined_summary) + response = save_file_to_s3(filename, combined_summary) + print(response) + + + +async def gen_summary(): + # reading file + folder_path = 'Local_Storage\\notes_txt' + # Get the list of files in the folder + file_list = os.listdir(folder_path) + + # Iterate over each file in the folder + for file_name in file_list: + # Construct the full file path + file_path = os.path.join(folder_path, file_name) + + # Check if the path is a file (not a directory) + if os.path.isfile(file_path): + + with open(file_path, 'r', encoding='utf-8') as file: + text = file.read() + + loop = asyncio.get_running_loop() # making it to run in background + await loop.run_in_executor(None, summary, text,file_name) + + + + + +router_summariser = APIRouter() + + +@router_summariser.post("/get-summary") +async def get_summary(): + await gen_summary() + return {"status" : 1} + +@router_summariser.get("/summary-gen-progress") # route to track progress of summarization +def get_summary_progress(): + global progress + if progress is None : + return {"status" : "No summarisation process in progress" } + elif progress == 100 : + return {"status" : "Completed" , "value" : progress} + elif progress in range(0,101) : + return {"status" : progress} + else : + return {"invalid data detected"} \ No newline at end of file diff --git a/Backend/Perfect_video.py b/Backend/Perfect_video.py new file mode 100644 index 000000000..f24bb57bc --- /dev/null +++ b/Backend/Perfect_video.py @@ -0,0 +1,89 @@ +from fastapi import APIRouter +from sklearn.metrics.pairwise import cosine_similarity +from transformers import pipeline +import requests +import json +from youtube_transcript_api import YouTubeTranscriptApi +from sentence_transformers import SentenceTransformer +import torch +import boto3 + + +aws_access_key_id = '' +aws_secret_access_key = '' +bucket_name = 'learnmateai' + + # Create an S3 client +s3_client = boto3.client("s3", + aws_access_key_id=aws_access_key_id, + aws_secret_access_key=aws_secret_access_key) + + + +app = APIRouter() + +# Load the Universal Sentence Encoder model +model = SentenceTransformer('bert-base-nli-mean-tokens') + +# YouTube API parameters +API_KEY = "" +MAX_RESULTS = 5 # Maximum number of search results to retrieve + +# Search for videos using the YouTube API +def search_videos(query): + url = f"https://www.googleapis.com/youtube/v3/search?key={API_KEY}&part=snippet&type=video&maxResults={MAX_RESULTS}&q={query}" + response = requests.get(url) + data = json.loads(response.text) + video_ids = [item['id']['videoId'] for item in data['items']] + video_titles = [item['snippet']['title'] for item in data['items']] + return video_ids, video_titles + +# Retrieve video transcripts using the YouTube Transcript API +def get_video_transcripts(video_ids): + transcripts = [] + for video_id in video_ids: + try: + transcript = YouTubeTranscriptApi.get_transcript(video_id) + text = ' '.join([line['text'] for line in transcript]) + transcripts.append(text) + except: + transcripts.append('') + return transcripts + +@app.get("/best_video") +def get_best_video(email: str,topic: str): + + + prefix = f"{email}/Notes_Topicwise" + + response = s3_client.list_objects_v2(Bucket=bucket_name, Prefix=prefix) + + if "Contents" in response: + file_key = prefix + f"/{topic}" + file_obj = s3_client.get_object(Bucket=bucket_name, Key=file_key) + file_content = file_obj["Body"].read().decode("utf-8") + # Encode the input text + input_text = file_content + + input_embedding = model.encode([input_text], convert_to_tensor=True) + + # Search for videos and retrieve video transcripts + video_ids, video_titles = search_videos(input_text) + video_transcripts = get_video_transcripts(video_ids) + + # Encode the video transcripts + video_embeddings = model.encode(video_transcripts, convert_to_tensor=True) + + # Calculate the similarity between the input text and video transcripts + similarity_scores = cosine_similarity(input_embedding, video_embeddings) + + # Rank the videos based on similarity scores + ranked_videos = sorted(zip(video_ids, video_titles, similarity_scores), key=lambda x: x[2], reverse=True) + + # Select the top-ranked video ID as the best match + best_video_id = ranked_videos[0][0] + + # Construct the YouTube video URL + best_video_url = f"https://www.youtube.com/embed/{best_video_id}" + + return {"best_video_url": best_video_url} diff --git a/Backend/SortedPQYsender.py b/Backend/SortedPQYsender.py new file mode 100644 index 000000000..20a651ed1 --- /dev/null +++ b/Backend/SortedPQYsender.py @@ -0,0 +1,99 @@ +import boto3 +import io +from fastapi import APIRouter +import os +import requests +from fastapi.responses import FileResponse +from fastapi.responses import Response + +app = APIRouter() + +# S3 credentials +AWS_ACCESS_KEY_ID = '' +AWS_SECRET_ACCESS_KEY = '' +S3_BUCKET_NAME = 'learnmateai' +S3_FOLDER_NAME = 'Sorted_PYQS/' + +# Initialize S3 client +s3_client = boto3.client( + 's3', + aws_access_key_id=AWS_ACCESS_KEY_ID, + aws_secret_access_key=AWS_SECRET_ACCESS_KEY +) + +PDFSHIFT_API_KEY = '' + +@app.get("/generate_pdf") +def generate_pdf(): + # Retrieve all text files from the S3 folder + response = s3_client.list_objects_v2( + Bucket=S3_BUCKET_NAME, + Prefix=S3_FOLDER_NAME + ) + + file_names = [obj['Key'] for obj in response['Contents'] if obj['Key'].endswith('.txt')] + + # Generate HTML content + content = "" + + for i,file_name in enumerate(file_names, start=1): + # Retrieve text content from each text file + obj = s3_client.get_object(Bucket=S3_BUCKET_NAME, Key=file_name) + text_content = obj['Body'].read().decode('utf-8') + + # Replace newline characters with
tags + text_content = text_content.replace("\n", "
") + + # Define the CSS class and color for the container + css_class = f"box box-{i % 2 + 1}" # Alternate between box-1 and box-2 + color = "lightblue" if i % 2 == 1 else "lightgreen" + + # Add heading and content to the HTML + content += f"
" + content += f"

Module {i}

" + content += f"

{text_content}

" + content += "
" + + # Prepare the HTML payload + html_payload = f""" + + + + + + {content} + + + """ + + print(content) + # Convert HTML to PDF using PDFShift API + response = requests.post( + 'https://api.pdfshift.io/v3/convert/pdf', + auth=('api',PDFSHIFT_API_KEY), + json={'source': html_payload,"landscape": False, "use_print": False} + ) + + response.raise_for_status() + + # Set the content type and headers for the PDF response + headers = { + 'Content-Type': 'application/pdf', + 'Content-Disposition': 'attachment; filename=combined_pdf.pdf' + } + + # Return the PDF response + return Response(content=response.content, headers=headers) \ No newline at end of file diff --git a/Backend/Study_planner.py b/Backend/Study_planner.py new file mode 100644 index 000000000..f04a2c2e8 --- /dev/null +++ b/Backend/Study_planner.py @@ -0,0 +1,66 @@ +import os +import boto3 +from fastapi import APIRouter +import openai +import json + +app = APIRouter() +s3_access_key = "" +s3_secret_access_key = "" +s3_bucket_name = "learnmateai" + +s3 = boto3.client("s3", aws_access_key_id=s3_access_key, aws_secret_access_key=s3_secret_access_key) + +# Set up OpenAI API credentials +openai.api_key = '' + +def processor( data,current_data, final_date): + + prompt = f'make a study plan of these topics:\n{data} \n\n current date:{current_data} \n final date:{final_date} \n\n the output should strictly be a json array of (Topic_name,date) , the date should be perfectly decided so that student can learn easily between the current date and final date, the repeat the topics based on their difficulty \n \n output should not contain anything expect the json, and it should not exceed 4000 token limit' + response = openai.ChatCompletion.create( + model="gpt-3.5-turbo", + messages=[ + { + "role": "user", + "content": prompt + } + ] + ) + summary = response.choices[0].message.content + return summary + +@app.post("/genStudyPlan") +async def generateStudyPlan(email: str,current_date: str,final_date: str): + text="" + bucket_name= "learnmateai" + folder_name= f"{email}/Analysed_Notes" + try: + response = s3.list_objects_v2(Bucket=bucket_name, Prefix=folder_name) + for file in response['Contents']: + file_key = file['Key'] + print(file_key) + file_name = os.path.basename(file_key) + file_name=file_name.split(".txt")[0] + text=text+"\n"+file_name + + + print(text) + + json_text=processor(text,current_date,final_date) + save_plan(email,json_text) + + # Return the JSON content + return {"status" : "plan created successfully"} + except Exception as e: + return {'error': str(e)} + + + + +def save_plan(email,summary): + try: + save_key = f'{email}/StudyPlan/studyplan.json' + s3.put_object(Body=summary, Bucket=s3_bucket_name, Key=save_key) + except Exception as e: + raise e + diff --git a/Backend/__pycache__/Final_LatestSorter.cpython-310.pyc b/Backend/__pycache__/Final_LatestSorter.cpython-310.pyc new file mode 100644 index 000000000..58b2dba3b Binary files /dev/null and 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+{"cells":[{"cell_type":"code","execution_count":2,"metadata":{"_cell_guid":"b1076dfc-b9ad-4769-8c92-a6c4dae69d19","_uuid":"8f2839f25d086af736a60e9eeb907d3b93b6e0e5","execution":{"iopub.execute_input":"2023-06-30T18:03:19.932558Z","iopub.status.busy":"2023-06-30T18:03:19.932261Z","iopub.status.idle":"2023-06-30T18:03:19.938068Z","shell.execute_reply":"2023-06-30T18:03:19.937146Z","shell.execute_reply.started":"2023-06-30T18:03:19.932528Z"},"trusted":true},"outputs":[{"ename":"KeyboardInterrupt","evalue":"","output_type":"error","traceback":["\u001b[0;31m---------------------------------------------------------------------------\u001b[0m","\u001b[0;31mKeyboardInterrupt\u001b[0m Traceback (most recent call last)","Cell \u001b[0;32mIn[2], line 19\u001b[0m\n\u001b[1;32m 17\u001b[0m \u001b[39mimport\u001b[39;00m \u001b[39mtensorflow\u001b[39;00m\n\u001b[1;32m 18\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39mtensorflow\u001b[39;00m\u001b[39m.\u001b[39;00m\u001b[39mkeras\u001b[39;00m\u001b[39m.\u001b[39;00m\u001b[39mcallbacks\u001b[39;00m \u001b[39mimport\u001b[39;00m EarlyStopping,ModelCheckpoint, ReduceLROnPlateau\n\u001b[0;32m---> 19\u001b[0m \u001b[39mimport\u001b[39;00m \u001b[39msklearn\u001b[39;00m\n\u001b[1;32m 20\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39msklearn\u001b[39;00m\u001b[39m.\u001b[39;00m\u001b[39mmetrics\u001b[39;00m \u001b[39mimport\u001b[39;00m confusion_matrix,classification_report\n\u001b[1;32m 22\u001b[0m \u001b[39mimport\u001b[39;00m \u001b[39mtime\u001b[39;00m\n","File \u001b[0;32m~/Desktop/ocr/.venv/lib/python3.10/site-packages/sklearn/__init__.py:83\u001b[0m\n\u001b[1;32m 69\u001b[0m \u001b[39m# We are not importing the rest of scikit-learn during the build\u001b[39;00m\n\u001b[1;32m 70\u001b[0m \u001b[39m# process, as it may not be compiled yet\u001b[39;00m\n\u001b[1;32m 71\u001b[0m \u001b[39melse\u001b[39;00m:\n\u001b[0;32m (...)\u001b[0m\n\u001b[1;32m 77\u001b[0m \u001b[39m# later is linked to the OpenMP runtime to make it possible to introspect\u001b[39;00m\n\u001b[1;32m 78\u001b[0m \u001b[39m# it and importing it first would fail if the OpenMP dll cannot be found.\u001b[39;00m\n\u001b[1;32m 79\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m \u001b[39mimport\u001b[39;00m (\n\u001b[1;32m 80\u001b[0m __check_build, \u001b[39m# noqa: F401\u001b[39;00m\n\u001b[1;32m 81\u001b[0m _distributor_init, \u001b[39m# noqa: F401\u001b[39;00m\n\u001b[1;32m 82\u001b[0m )\n\u001b[0;32m---> 83\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m\u001b[39mbase\u001b[39;00m \u001b[39mimport\u001b[39;00m clone\n\u001b[1;32m 84\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m\u001b[39mutils\u001b[39;00m\u001b[39m.\u001b[39;00m\u001b[39m_show_versions\u001b[39;00m \u001b[39mimport\u001b[39;00m show_versions\n\u001b[1;32m 86\u001b[0m __all__ \u001b[39m=\u001b[39m [\n\u001b[1;32m 87\u001b[0m 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\u001b[39m.\u001b[39;00m\u001b[39mutils\u001b[39;00m\u001b[39m.\u001b[39;00m\u001b[39m_estimator_html_repr\u001b[39;00m \u001b[39mimport\u001b[39;00m estimator_html_repr\n\u001b[1;32m 21\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m\u001b[39mutils\u001b[39;00m\u001b[39m.\u001b[39;00m\u001b[39m_metadata_requests\u001b[39;00m \u001b[39mimport\u001b[39;00m _MetadataRequester\n","File \u001b[0;32m~/Desktop/ocr/.venv/lib/python3.10/site-packages/sklearn/utils/__init__.py:22\u001b[0m\n\u001b[1;32m 20\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m\u001b[39m_bunch\u001b[39;00m \u001b[39mimport\u001b[39;00m Bunch\n\u001b[1;32m 21\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m\u001b[39m_estimator_html_repr\u001b[39;00m \u001b[39mimport\u001b[39;00m estimator_html_repr\n\u001b[0;32m---> 22\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m\u001b[39m_param_validation\u001b[39;00m \u001b[39mimport\u001b[39;00m Interval, validate_params\n\u001b[1;32m 23\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m\u001b[39mclass_weight\u001b[39;00m \u001b[39mimport\u001b[39;00m compute_class_weight, compute_sample_weight\n\u001b[1;32m 24\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m\u001b[39mdeprecation\u001b[39;00m \u001b[39mimport\u001b[39;00m deprecated\n","File \u001b[0;32m~/Desktop/ocr/.venv/lib/python3.10/site-packages/sklearn/utils/_param_validation.py:15\u001b[0m\n\u001b[1;32m 12\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39mscipy\u001b[39;00m\u001b[39m.\u001b[39;00m\u001b[39msparse\u001b[39;00m \u001b[39mimport\u001b[39;00m csr_matrix, issparse\n\u001b[1;32m 14\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m\u001b[39m.\u001b[39;00m\u001b[39m_config\u001b[39;00m \u001b[39mimport\u001b[39;00m config_context, get_config\n\u001b[0;32m---> 15\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m\u001b[39mvalidation\u001b[39;00m \u001b[39mimport\u001b[39;00m _is_arraylike_not_scalar\n\u001b[1;32m 18\u001b[0m \u001b[39mclass\u001b[39;00m \u001b[39mInvalidParameterError\u001b[39;00m(\u001b[39mValueError\u001b[39;00m, \u001b[39mTypeError\u001b[39;00m):\n\u001b[1;32m 19\u001b[0m \u001b[39m \u001b[39m\u001b[39m\"\"\"Custom exception to be raised when the parameter of a class/method/function\u001b[39;00m\n\u001b[1;32m 20\u001b[0m \u001b[39m does not have a valid type or value.\u001b[39;00m\n\u001b[1;32m 21\u001b[0m \u001b[39m \"\"\"\u001b[39;00m\n","File \u001b[0;32m~/Desktop/ocr/.venv/lib/python3.10/site-packages/sklearn/utils/validation.py:28\u001b[0m\n\u001b[1;32m 26\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m\u001b[39m.\u001b[39;00m \u001b[39mimport\u001b[39;00m get_config \u001b[39mas\u001b[39;00m _get_config\n\u001b[1;32m 27\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m\u001b[39m.\u001b[39;00m\u001b[39mexceptions\u001b[39;00m \u001b[39mimport\u001b[39;00m DataConversionWarning, NotFittedError, PositiveSpectrumWarning\n\u001b[0;32m---> 28\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m\u001b[39m.\u001b[39;00m\u001b[39mutils\u001b[39;00m\u001b[39m.\u001b[39;00m\u001b[39m_array_api\u001b[39;00m \u001b[39mimport\u001b[39;00m _asarray_with_order, _is_numpy_namespace, get_namespace\n\u001b[1;32m 29\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m\u001b[39m_isfinite\u001b[39;00m \u001b[39mimport\u001b[39;00m FiniteStatus, cy_isfinite\n\u001b[1;32m 30\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m\u001b[39mfixes\u001b[39;00m \u001b[39mimport\u001b[39;00m _object_dtype_isnan\n","File \u001b[0;32m~/Desktop/ocr/.venv/lib/python3.10/site-packages/sklearn/utils/_array_api.py:9\u001b[0m\n\u001b[1;32m 6\u001b[0m \u001b[39mimport\u001b[39;00m \u001b[39mscipy\u001b[39;00m\u001b[39m.\u001b[39;00m\u001b[39mspecial\u001b[39;00m \u001b[39mas\u001b[39;00m \u001b[39mspecial\u001b[39;00m\n\u001b[1;32m 8\u001b[0m \u001b[39mfrom\u001b[39;00m 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\u001b[39mimport\u001b[39;00m (ConstantInputWarning, NearConstantInputWarning,\n\u001b[1;32m 607\u001b[0m DegenerateDataWarning, FitError)\n\u001b[0;32m--> 608\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m\u001b[39m_stats_py\u001b[39;00m \u001b[39mimport\u001b[39;00m \u001b[39m*\u001b[39m\n\u001b[1;32m 609\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m\u001b[39m_variation\u001b[39;00m \u001b[39mimport\u001b[39;00m variation\n\u001b[1;32m 610\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m\u001b[39mdistributions\u001b[39;00m \u001b[39mimport\u001b[39;00m \u001b[39m*\u001b[39m\n","File \u001b[0;32m~/Desktop/ocr/.venv/lib/python3.10/site-packages/scipy/stats/_stats_py.py:46\u001b[0m\n\u001b[1;32m 44\u001b[0m \u001b[39mimport\u001b[39;00m \u001b[39mscipy\u001b[39;00m\u001b[39m.\u001b[39;00m\u001b[39mspecial\u001b[39;00m \u001b[39mas\u001b[39;00m \u001b[39mspecial\u001b[39;00m\n\u001b[1;32m 45\u001b[0m \u001b[39mfrom\u001b[39;00m 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\u001b[39m.\u001b[39;00m \u001b[39mimport\u001b[39;00m _continuous_distns\n\u001b[0;32m---> 11\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m \u001b[39mimport\u001b[39;00m _discrete_distns\n\u001b[1;32m 13\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m\u001b[39m_continuous_distns\u001b[39;00m \u001b[39mimport\u001b[39;00m \u001b[39m*\u001b[39m\n\u001b[1;32m 14\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m\u001b[39m_levy_stable\u001b[39;00m \u001b[39mimport\u001b[39;00m levy_stable\n","File \u001b[0;32m~/Desktop/ocr/.venv/lib/python3.10/site-packages/scipy/stats/_discrete_distns.py:10\u001b[0m\n\u001b[1;32m 8\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39mscipy\u001b[39;00m\u001b[39m.\u001b[39;00m\u001b[39mspecial\u001b[39;00m \u001b[39mimport\u001b[39;00m entr, logsumexp, betaln, gammaln \u001b[39mas\u001b[39;00m gamln, zeta\n\u001b[1;32m 9\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39mscipy\u001b[39;00m\u001b[39m.\u001b[39;00m\u001b[39m_lib\u001b[39;00m\u001b[39m.\u001b[39;00m\u001b[39m_util\u001b[39;00m \u001b[39mimport\u001b[39;00m _lazywhere, rng_integers\n\u001b[0;32m---> 10\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39mscipy\u001b[39;00m\u001b[39m.\u001b[39;00m\u001b[39minterpolate\u001b[39;00m \u001b[39mimport\u001b[39;00m interp1d\n\u001b[1;32m 12\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39mnumpy\u001b[39;00m \u001b[39mimport\u001b[39;00m floor, ceil, log, exp, sqrt, log1p, expm1, tanh, cosh, sinh\n\u001b[1;32m 14\u001b[0m \u001b[39mimport\u001b[39;00m \u001b[39mnumpy\u001b[39;00m \u001b[39mas\u001b[39;00m \u001b[39mnp\u001b[39;00m\n","File \u001b[0;32m~/Desktop/ocr/.venv/lib/python3.10/site-packages/scipy/interpolate/__init__.py:167\u001b[0m\n\u001b[1;32m 1\u001b[0m \u001b[39m\"\"\"\u001b[39;00m\n\u001b[1;32m 2\u001b[0m \u001b[39m========================================\u001b[39;00m\n\u001b[1;32m 3\u001b[0m \u001b[39mInterpolation (:mod:`scipy.interpolate`)\u001b[39;00m\n\u001b[0;32m (...)\u001b[0m\n\u001b[1;32m 165\u001b[0m \u001b[39m(should not be used in new code).\u001b[39;00m\n\u001b[1;32m 166\u001b[0m \u001b[39m\"\"\"\u001b[39;00m\n\u001b[0;32m--> 167\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m\u001b[39m_interpolate\u001b[39;00m \u001b[39mimport\u001b[39;00m \u001b[39m*\u001b[39m\n\u001b[1;32m 168\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m\u001b[39m_fitpack_py\u001b[39;00m \u001b[39mimport\u001b[39;00m \u001b[39m*\u001b[39m\n\u001b[1;32m 170\u001b[0m \u001b[39m# New interface to fitpack library:\u001b[39;00m\n","File \u001b[0;32m~/Desktop/ocr/.venv/lib/python3.10/site-packages/scipy/interpolate/_interpolate.py:12\u001b[0m\n\u001b[1;32m 9\u001b[0m \u001b[39mimport\u001b[39;00m \u001b[39mscipy\u001b[39;00m\u001b[39m.\u001b[39;00m\u001b[39mspecial\u001b[39;00m \u001b[39mas\u001b[39;00m \u001b[39mspec\u001b[39;00m\n\u001b[1;32m 10\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39mscipy\u001b[39;00m\u001b[39m.\u001b[39;00m\u001b[39mspecial\u001b[39;00m \u001b[39mimport\u001b[39;00m comb\n\u001b[0;32m---> 12\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m \u001b[39mimport\u001b[39;00m _fitpack_py\n\u001b[1;32m 13\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m \u001b[39mimport\u001b[39;00m dfitpack\n\u001b[1;32m 14\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m\u001b[39m_polyint\u001b[39;00m \u001b[39mimport\u001b[39;00m _Interpolator1D\n","File \u001b[0;32m~/Desktop/ocr/.venv/lib/python3.10/site-packages/scipy/interpolate/_fitpack_py.py:10\u001b[0m\n\u001b[1;32m 8\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m\u001b[39m_fitpack_impl\u001b[39;00m \u001b[39mimport\u001b[39;00m bisplrep, bisplev, dblint \u001b[39m# noqa: F401\u001b[39;00m\n\u001b[1;32m 9\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m \u001b[39mimport\u001b[39;00m _fitpack_impl \u001b[39mas\u001b[39;00m _impl\n\u001b[0;32m---> 10\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m\u001b[39m_bsplines\u001b[39;00m \u001b[39mimport\u001b[39;00m BSpline\n\u001b[1;32m 13\u001b[0m \u001b[39mdef\u001b[39;00m \u001b[39msplprep\u001b[39m(x, w\u001b[39m=\u001b[39m\u001b[39mNone\u001b[39;00m, u\u001b[39m=\u001b[39m\u001b[39mNone\u001b[39;00m, ub\u001b[39m=\u001b[39m\u001b[39mNone\u001b[39;00m, ue\u001b[39m=\u001b[39m\u001b[39mNone\u001b[39;00m, k\u001b[39m=\u001b[39m\u001b[39m3\u001b[39m, task\u001b[39m=\u001b[39m\u001b[39m0\u001b[39m, s\u001b[39m=\u001b[39m\u001b[39mNone\u001b[39;00m, t\u001b[39m=\u001b[39m\u001b[39mNone\u001b[39;00m,\n\u001b[1;32m 14\u001b[0m full_output\u001b[39m=\u001b[39m\u001b[39m0\u001b[39m, nest\u001b[39m=\u001b[39m\u001b[39mNone\u001b[39;00m, per\u001b[39m=\u001b[39m\u001b[39m0\u001b[39m, quiet\u001b[39m=\u001b[39m\u001b[39m1\u001b[39m):\n\u001b[1;32m 15\u001b[0m \u001b[39m \u001b[39m\u001b[39m\"\"\"\u001b[39;00m\n\u001b[1;32m 16\u001b[0m \u001b[39m Find the B-spline representation of an N-D curve.\u001b[39;00m\n\u001b[1;32m 17\u001b[0m \n\u001b[0;32m (...)\u001b[0m\n\u001b[1;32m 152\u001b[0m \n\u001b[1;32m 153\u001b[0m \u001b[39m \"\"\"\u001b[39;00m\n","File \u001b[0;32m~/Desktop/ocr/.venv/lib/python3.10/site-packages/scipy/interpolate/_bsplines.py:10\u001b[0m\n\u001b[1;32m 6\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39mscipy\u001b[39;00m\u001b[39m.\u001b[39;00m\u001b[39mlinalg\u001b[39;00m \u001b[39mimport\u001b[39;00m (get_lapack_funcs, LinAlgError,\n\u001b[1;32m 7\u001b[0m cholesky_banded, cho_solve_banded,\n\u001b[1;32m 8\u001b[0m solve, solve_banded)\n\u001b[1;32m 9\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39mscipy\u001b[39;00m\u001b[39m.\u001b[39;00m\u001b[39moptimize\u001b[39;00m \u001b[39mimport\u001b[39;00m minimize_scalar\n\u001b[0;32m---> 10\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m \u001b[39mimport\u001b[39;00m _bspl\n\u001b[1;32m 11\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39m.\u001b[39;00m \u001b[39mimport\u001b[39;00m _fitpack_impl\n\u001b[1;32m 12\u001b[0m \u001b[39mfrom\u001b[39;00m \u001b[39mscipy\u001b[39;00m\u001b[39m.\u001b[39;00m\u001b[39msparse\u001b[39;00m \u001b[39mimport\u001b[39;00m csr_array\n","File \u001b[0;32m:404\u001b[0m, in \u001b[0;36mparent\u001b[0;34m(self)\u001b[0m\n","\u001b[0;31mKeyboardInterrupt\u001b[0m: "]}],"source":["# This Python 3 environment comes with many helpful analytics libraries installed\n","# It is defined by the kaggle/python Docker image: https://github.com/kaggle/docker-python\n","# For example, here's several helpful packages to load\n","import os\n","import numpy as np # linear algebra\n","import pandas as pd # data processing, CSV file I/O (e.g. pd.read_csv)\n","import tensorflow as tf\n","import datetime\n","from tensorflow.keras.models import Sequential\n","from tensorflow.keras.layers import Dense, Conv2D, Flatten, Dropout, MaxPooling2D\n","from tensorflow.keras.preprocessing.image import ImageDataGenerator\n","from tensorflow.keras import regularizers\n","import matplotlib.pyplot as plt\n","import cv2\n","import matplotlib.pyplot as plt\n","from tensorflow.keras.optimizers import SGD\n","import tensorflow\n","from tensorflow.keras.callbacks import EarlyStopping,ModelCheckpoint, ReduceLROnPlateau\n","import sklearn\n","from sklearn.metrics import confusion_matrix,classification_report\n","\n","import time\n","\n","start_time = time.time()\n","# Input data files are available in the read-only \"../input/\" directory\n","# For example, running this (by clicking run or pressing Shift+Enter) will list all files under the input directory\n","\n","# import os\n","# for dirname, _, filenames in os.walk('/kaggle/input'):\n","# for filename in filenames:\n","# print(os.path.join(dirname, filename))\n","\n","# You can write up to 20GB to the current directory (/kaggle/working/) that gets preserved as output when you create a version using \"Save & Run All\" \n","# You can also write temporary files to /kaggle/temp/, but they won't be saved outside of the current session"]},{"cell_type":"markdown","metadata":{},"source":["**Changing the directory to data2 folder**"]},{"cell_type":"code","execution_count":null,"metadata":{"execution":{"iopub.execute_input":"2023-06-30T18:03:24.779908Z","iopub.status.busy":"2023-06-30T18:03:24.779566Z","iopub.status.idle":"2023-06-30T18:03:24.790349Z","shell.execute_reply":"2023-06-30T18:03:24.789393Z","shell.execute_reply.started":"2023-06-30T18:03:24.779871Z"},"trusted":true},"outputs":[],"source":["\n","os.chdir(\"standard-ocr-dataset/data\")"]},{"cell_type":"markdown","metadata":{},"source":["### Importing Necessary Modules "]},{"cell_type":"code","execution_count":null,"metadata":{"execution":{"iopub.execute_input":"2023-06-30T18:03:29.359453Z","iopub.status.busy":"2023-06-30T18:03:29.359001Z","iopub.status.idle":"2023-06-30T18:03:36.744220Z","shell.execute_reply":"2023-06-30T18:03:36.743222Z","shell.execute_reply.started":"2023-06-30T18:03:29.359418Z"},"trusted":true},"outputs":[],"source":[]},{"cell_type":"markdown","metadata":{},"source":["### Creating a Function to plot images "]},{"cell_type":"code","execution_count":null,"metadata":{"execution":{"iopub.execute_input":"2023-06-30T18:03:40.660240Z","iopub.status.busy":"2023-06-30T18:03:40.659879Z","iopub.status.idle":"2023-06-30T18:03:40.668514Z","shell.execute_reply":"2023-06-30T18:03:40.667165Z","shell.execute_reply.started":"2023-06-30T18:03:40.660204Z"},"trusted":true},"outputs":[],"source":["### defining some function to make our work easier\n","\n","\n","# This function will plot images in the form of a grid with 1 row and 5 columns where images are placed in each column.\n","def plot_images(images_arr, imageWidth, imageHeight):\n"," fig, axes = plt.subplots(1, 5, figsize=(20, 20))\n"," axes = axes.flatten()\n"," for img, ax in zip(images_arr, axes):\n"," ax.imshow(img.reshape(imageWidth, imageHeight), cmap=\"gray\")\n"," ax.axis(\"off\")\n"," plt.tight_layout()\n"," plt.show()"]},{"cell_type":"markdown","metadata":{},"source":["##### Some constants to be defined "]},{"cell_type":"code","execution_count":null,"metadata":{"execution":{"iopub.execute_input":"2023-06-30T18:03:43.899148Z","iopub.status.busy":"2023-06-30T18:03:43.898818Z","iopub.status.idle":"2023-06-30T18:03:43.904071Z","shell.execute_reply":"2023-06-30T18:03:43.902865Z","shell.execute_reply.started":"2023-06-30T18:03:43.899111Z"},"trusted":true},"outputs":[],"source":["batch_size = 32\n","epochs = 50\n","IMG_HEIGHT = 28\n","IMG_WIDTH = 28"]},{"cell_type":"markdown","metadata":{},"source":["### Image Data Generator \n","We defined two data generators, one that augments the data to make our training more general and one that just scales and centers the data."]},{"cell_type":"code","execution_count":null,"metadata":{"execution":{"iopub.execute_input":"2023-06-30T18:03:59.938955Z","iopub.status.busy":"2023-06-30T18:03:59.938083Z","iopub.status.idle":"2023-06-30T18:03:59.945447Z","shell.execute_reply":"2023-06-30T18:03:59.944497Z","shell.execute_reply.started":"2023-06-30T18:03:59.938913Z"},"trusted":true},"outputs":[],"source":["def preprocessing_fun(img):\n"," # print(img.shape)\n","# print(img)\n"," img = cv2.cvtColor(img, cv2.COLOR_BGR2GRAY, CV_8UC1)\n"," img = cv2.GaussianBlur(img,(3,3),0)\n"," img = img.reshape((28,28,1))\n"," thresh = cv2.adaptiveThreshold(img, 255, 1, 1, 11, 2)\n"," print(thresh.shape)\n"," #img = img.reshape((28,28,1))\n"," img = np.where(img>140,1,0)\n"," img = img/255\n"," #return img"]},{"cell_type":"code","execution_count":null,"metadata":{"execution":{"iopub.execute_input":"2023-06-30T18:04:03.307672Z","iopub.status.busy":"2023-06-30T18:04:03.306656Z","iopub.status.idle":"2023-06-30T18:04:03.314879Z","shell.execute_reply":"2023-06-30T18:04:03.313770Z","shell.execute_reply.started":"2023-06-30T18:04:03.307625Z"},"trusted":true},"outputs":[],"source":["augmented_image_gen = ImageDataGenerator(\n"," rescale = 1/255.0,\n"," rotation_range=2,\n"," width_shift_range=.1,\n"," height_shift_range=.1,\n"," zoom_range=0.1,\n"," shear_range=2,\n"," brightness_range=[0.9, 1.1],\n"," validation_split=0.2,\n"," \n"," )\n","\n","normal_image_gen = ImageDataGenerator(\n"," rescale = 1/255.0,\n"," validation_split=0.2,\n"," \n"," )\n"]},{"cell_type":"markdown","metadata":{},"source":["#### Using Data Generator generate batches to train our model"]},{"cell_type":"code","execution_count":null,"metadata":{"execution":{"iopub.execute_input":"2023-06-30T18:04:08.093151Z","iopub.status.busy":"2023-06-30T18:04:08.092083Z","iopub.status.idle":"2023-06-30T18:04:09.576693Z","shell.execute_reply":"2023-06-30T18:04:09.575654Z","shell.execute_reply.started":"2023-06-30T18:04:08.093104Z"},"trusted":true},"outputs":[],"source":["train_data_gen = augmented_image_gen.flow_from_directory(batch_size=batch_size,\n"," directory=\"./training_data\",\n"," color_mode=\"grayscale\",\n"," shuffle=True,\n"," target_size=(IMG_HEIGHT, IMG_WIDTH),\n"," class_mode=\"categorical\",\n"," seed=65657867,\n"," subset='training')\n","val_data_gen = normal_image_gen.flow_from_directory(batch_size=batch_size,\n"," directory=\"./testing_data\",\n"," color_mode=\"grayscale\",\n"," shuffle=True,\n"," target_size=(IMG_HEIGHT, IMG_WIDTH),\n"," class_mode=\"categorical\",\n"," seed=65657867,\n"," subset='validation')\n"]},{"cell_type":"markdown","metadata":{},"source":["#### samples"]},{"cell_type":"code","execution_count":3,"metadata":{"execution":{"iopub.execute_input":"2023-06-30T18:04:14.677096Z","iopub.status.busy":"2023-06-30T18:04:14.676746Z","iopub.status.idle":"2023-06-30T18:04:15.339432Z","shell.execute_reply":"2023-06-30T18:04:15.338336Z","shell.execute_reply.started":"2023-06-30T18:04:14.677059Z"},"trusted":true},"outputs":[{"ename":"NameError","evalue":"name 'train_data_gen' is not defined","output_type":"error","traceback":["\u001b[0;31m---------------------------------------------------------------------------\u001b[0m","\u001b[0;31mNameError\u001b[0m Traceback (most recent call last)","Cell \u001b[0;32mIn[3], line 1\u001b[0m\n\u001b[0;32m----> 1\u001b[0m sample_training_images, _ \u001b[39m=\u001b[39m \u001b[39mnext\u001b[39m(train_data_gen)\n\u001b[1;32m 2\u001b[0m plot_images(sample_training_images[:\u001b[39m7\u001b[39m], IMG_WIDTH, IMG_HEIGHT)\n","\u001b[0;31mNameError\u001b[0m: name 'train_data_gen' is not defined"]}],"source":["\n","sample_training_images, _ = next(train_data_gen)\n","plot_images(sample_training_images[:7], IMG_WIDTH, IMG_HEIGHT)"]},{"cell_type":"markdown","metadata":{},"source":["### Defining our Sequential model "]},{"cell_type":"code","execution_count":null,"metadata":{"execution":{"iopub.execute_input":"2023-06-30T18:04:23.414339Z","iopub.status.busy":"2023-06-30T18:04:23.413957Z","iopub.status.idle":"2023-06-30T18:04:23.423040Z","shell.execute_reply":"2023-06-30T18:04:23.421896Z","shell.execute_reply.started":"2023-06-30T18:04:23.414302Z"},"trusted":true},"outputs":[],"source":["# model = Sequential([\n","# Conv2D(16, 3, \n","# padding='same',\n","# activation='relu',\n","# kernel_regularizer=regularizers.l2(0.0001),\n","# input_shape=(IMG_HEIGHT, IMG_WIDTH , 1)),\n","# MaxPooling2D(),\n","# Dropout(0.2),\n","# Flatten(),\n","# Dense(\n","# 50,\n","# activation='relu',\n","# kernel_regularizer=regularizers.l2(0.0001)\n","# ),\n","# Dropout(0.2),\n","# Dense(36, activation='softmax')\n","# ])\n","\n","# define cnn model\n","def define_model():\n"," model = Sequential()\n"," model.add(Conv2D(32, (3, 3), activation='relu', kernel_initializer='he_uniform', input_shape=(28, 28, 1)))\n"," model.add(MaxPooling2D((2, 2)))\n"," model.add(Flatten())\n"," model.add(Dense(100, activation='relu', kernel_initializer='he_uniform'))\n"," model.add(Dense(36, activation='softmax'))\n"," return model\n","# # compile model\n","# \topt = SGD(lr=0.01, momentum=0.9)\n","# \tmodel.compile(optimizer=opt, loss='categorical_crossentropy', metrics=['accuracy'])\n","# \treturn model"]},{"cell_type":"code","execution_count":null,"metadata":{"execution":{"iopub.execute_input":"2023-06-30T18:04:51.785122Z","iopub.status.busy":"2023-06-30T18:04:51.784559Z","iopub.status.idle":"2023-06-30T18:04:51.914739Z","shell.execute_reply":"2023-06-30T18:04:51.913928Z","shell.execute_reply.started":"2023-06-30T18:04:51.785085Z"},"trusted":true},"outputs":[],"source":["model = define_model()"]},{"cell_type":"code","execution_count":null,"metadata":{"execution":{"iopub.execute_input":"2023-06-30T18:04:56.102086Z","iopub.status.busy":"2023-06-30T18:04:56.101748Z","iopub.status.idle":"2023-06-30T18:04:56.109209Z","shell.execute_reply":"2023-06-30T18:04:56.108407Z","shell.execute_reply.started":"2023-06-30T18:04:56.102050Z"},"trusted":true},"outputs":[],"source":["import tensorflow\n","from tensorflow.keras.callbacks import EarlyStopping,ModelCheckpoint, ReduceLROnPlateau\n","#Prepare call backs\n","EarlyStop_callback = tensorflow.keras.callbacks.EarlyStopping(monitor='val_loss', patience=20, restore_best_weights=True)\n","\n","checkpoint_dir = 'path/to/checkpoints' # Specify the checkpoint directory\n","checkpoint_path = os.path.join(checkpoint_dir, 'model_checkpoint.h5')\n","\n","# Create the directory if it does not exist\n","if not os.path.exists(checkpoint_dir):\n"," os.makedirs(checkpoint_dir)\n","\n","# Define the callback for model checkpointing\n","checkpoint = ModelCheckpoint(\n"," checkpoint_path, monitor='val_loss', mode='min', save_best_only=True\n",")\n","lr = ReduceLROnPlateau(monitor = 'val_loss',factor = 0.5,patience = 3,min_lr = 0.00001)\n","my_callbacks = [EarlyStop_callback, checkpoint, lr]"]},{"cell_type":"markdown","metadata":{},"source":["### Actual training of our model"]},{"cell_type":"code","execution_count":null,"metadata":{"trusted":true},"outputs":[],"source":[]},{"cell_type":"code","execution_count":null,"metadata":{"execution":{"iopub.execute_input":"2023-06-30T18:05:00.351416Z","iopub.status.busy":"2023-06-30T18:05:00.351102Z","iopub.status.idle":"2023-06-30T18:17:56.180688Z","shell.execute_reply":"2023-06-30T18:17:56.178301Z","shell.execute_reply.started":"2023-06-30T18:05:00.351384Z"},"trusted":true},"outputs":[],"source":["\n","model.compile(optimizer=SGD(lr=0.01, momentum=0.9),\n"," loss=tf.keras.losses.CategoricalCrossentropy(),\n"," metrics=['categorical_accuracy'])\n","\n","history = model.fit(\n"," train_data_gen,\n"," steps_per_epoch=train_data_gen.samples // batch_size,\n"," epochs=32,\n"," validation_data=val_data_gen,\n"," validation_steps=val_data_gen.samples // batch_size,\n"," callbacks=my_callbacks\n",")"]},{"cell_type":"code","execution_count":null,"metadata":{"execution":{"iopub.execute_input":"2021-10-07T16:39:01.803364Z","iopub.status.busy":"2021-10-07T16:39:01.803109Z","iopub.status.idle":"2021-10-07T16:39:02.141542Z","shell.execute_reply":"2021-10-07T16:39:02.140856Z","shell.execute_reply.started":"2021-10-07T16:39:01.803337Z"},"trusted":true},"outputs":[],"source":["acc = history.history['categorical_accuracy']\n","val_acc = history.history['val_categorical_accuracy']\n","\n","loss = history.history['loss']\n","\n","\n","\n","val_loss = history.history['val_loss']\n","\n","epochs_range = range(32)\n","\n","plt.figure(figsize=(8, 8))\n","plt.subplot(1, 2, 1)\n","plt.plot(epochs_range, acc, label='Training Accuracy')\n","plt.plot(epochs_range, val_acc, label='Validation Accuracy')\n","plt.legend(loc='lower right')\n","plt.title('Training and Validation Accuracy')\n","\n","plt.subplot(1, 2, 2)\n","plt.plot(epochs_range, loss, label='Training Loss')\n","plt.plot(epochs_range, val_loss, label='Validation Loss')\n","plt.legend(loc='upper right')\n","plt.title('Training and Validation Loss')\n","plt.show()"]},{"cell_type":"markdown","metadata":{},"source":["## Test our Model"]},{"cell_type":"code","execution_count":null,"metadata":{"execution":{"iopub.execute_input":"2021-10-07T16:39:05.0369Z","iopub.status.busy":"2021-10-07T16:39:05.036185Z","iopub.status.idle":"2021-10-07T16:39:05.164254Z","shell.execute_reply":"2021-10-07T16:39:05.163473Z","shell.execute_reply.started":"2021-10-07T16:39:05.036863Z"},"trusted":true},"outputs":[],"source":["normal_image_gen = ImageDataGenerator(\n"," samplewise_center=True,\n"," samplewise_std_normalization=True\n",")\n","test_data_gen = normal_image_gen.flow_from_directory(batch_size=5193,\n"," directory=\"./testing_data\",\n"," color_mode=\"grayscale\",\n"," shuffle=True,\n"," target_size=(IMG_HEIGHT, IMG_WIDTH),\n"," class_mode=\"categorical\")"]},{"cell_type":"code","execution_count":null,"metadata":{"execution":{"iopub.execute_input":"2021-10-07T16:39:05.65141Z","iopub.status.busy":"2021-10-07T16:39:05.650884Z","iopub.status.idle":"2021-10-07T16:39:07.318185Z","shell.execute_reply":"2021-10-07T16:39:07.317455Z","shell.execute_reply.started":"2021-10-07T16:39:05.651376Z"},"trusted":true},"outputs":[],"source":["from PIL import Image\n","test_images, test_labels = next(test_data_gen)\n","filenames = test_data_gen.filenames\n","test_pred = model.predict(test_images)"]},{"cell_type":"code","execution_count":null,"metadata":{"execution":{"iopub.execute_input":"2021-10-07T16:39:07.321734Z","iopub.status.busy":"2021-10-07T16:39:07.321509Z","iopub.status.idle":"2021-10-07T16:39:07.327862Z","shell.execute_reply":"2021-10-07T16:39:07.327051Z","shell.execute_reply.started":"2021-10-07T16:39:07.321708Z"},"trusted":true},"outputs":[],"source":["\n","true_labels = tf.argmax(test_labels,1)"]},{"cell_type":"code","execution_count":null,"metadata":{"execution":{"iopub.execute_input":"2021-10-07T16:39:07.329895Z","iopub.status.busy":"2021-10-07T16:39:07.329473Z","iopub.status.idle":"2021-10-07T16:39:07.336127Z","shell.execute_reply":"2021-10-07T16:39:07.335458Z","shell.execute_reply.started":"2021-10-07T16:39:07.32986Z"},"trusted":true},"outputs":[],"source":["predicted_labels = tf.argmax(test_pred,1)"]},{"cell_type":"code","execution_count":null,"metadata":{"execution":{"iopub.execute_input":"2021-10-07T16:39:08.040261Z","iopub.status.busy":"2021-10-07T16:39:08.040007Z","iopub.status.idle":"2021-10-07T16:39:08.044203Z","shell.execute_reply":"2021-10-07T16:39:08.043224Z","shell.execute_reply.started":"2021-10-07T16:39:08.040233Z"},"trusted":true},"outputs":[],"source":[]},{"cell_type":"code","execution_count":null,"metadata":{"execution":{"iopub.execute_input":"2021-10-07T16:39:10.700824Z","iopub.status.busy":"2021-10-07T16:39:10.700246Z","iopub.status.idle":"2021-10-07T16:39:10.711901Z","shell.execute_reply":"2021-10-07T16:39:10.710701Z","shell.execute_reply.started":"2021-10-07T16:39:10.700781Z"},"trusted":true},"outputs":[],"source":["confusion_matrix(true_labels, predicted_labels)"]},{"cell_type":"code","execution_count":4,"metadata":{"execution":{"iopub.execute_input":"2021-10-07T16:47:15.361395Z","iopub.status.busy":"2021-10-07T16:47:15.361114Z","iopub.status.idle":"2021-10-07T16:47:15.41344Z","shell.execute_reply":"2021-10-07T16:47:15.412775Z","shell.execute_reply.started":"2021-10-07T16:47:15.361367Z"},"trusted":true},"outputs":[{"name":"stderr","output_type":"stream","text":["[ WARN:0@18912.071] global loadsave.cpp:248 findDecoder imread_('testing_data/N/28333.png'): can't open/read file: check file path/integrity\n"]},{"ename":"TypeError","evalue":"unsupported operand type(s) for /: 'NoneType' and 'int'","output_type":"error","traceback":["\u001b[0;31m---------------------------------------------------------------------------\u001b[0m","\u001b[0;31mTypeError\u001b[0m Traceback (most recent call last)","Cell \u001b[0;32mIn[4], line 2\u001b[0m\n\u001b[1;32m 1\u001b[0m img \u001b[39m=\u001b[39m cv2\u001b[39m.\u001b[39mimread(\u001b[39m'\u001b[39m\u001b[39mtesting_data/N/28333.png\u001b[39m\u001b[39m'\u001b[39m,\u001b[39m0\u001b[39m)\n\u001b[0;32m----> 2\u001b[0m img \u001b[39m=\u001b[39m img\u001b[39m/\u001b[39;49m\u001b[39m255\u001b[39;49m\n\u001b[1;32m 3\u001b[0m img \u001b[39m=\u001b[39m cv2\u001b[39m.\u001b[39mresize(img, (\u001b[39m28\u001b[39m,\u001b[39m28\u001b[39m))\n\u001b[1;32m 4\u001b[0m img \u001b[39m=\u001b[39m img\u001b[39m.\u001b[39mreshape((\u001b[39m1\u001b[39m,\u001b[39m28\u001b[39m,\u001b[39m28\u001b[39m,\u001b[39m1\u001b[39m))\n","\u001b[0;31mTypeError\u001b[0m: unsupported operand type(s) for /: 'NoneType' and 'int'"]}],"source":["img = cv2.imread('testing_data/N/28333.png',0)\n","img = img/255\n","img = cv2.resize(img, (28,28))\n","img = img.reshape((1,28,28,1))\n","tf.argmax(model.predict(img),1)"]},{"cell_type":"markdown","metadata":{},"source":["### Perfect ! "]},{"cell_type":"markdown","metadata":{},"source":["this model works well but somehow 0, O is bit confusing for this model as we know"]},{"cell_type":"code","execution_count":null,"metadata":{},"outputs":[],"source":["model.save(\"ocr.h5\")\n","elapsed_time = time.time() - start_time"]},{"cell_type":"code","execution_count":null,"metadata":{},"outputs":[],"source":["print(elapsed_time)"]},{"cell_type":"code","execution_count":null,"metadata":{},"outputs":[],"source":[]}],"metadata":{"kernelspec":{"display_name":"Python 3","language":"python","name":"python3"},"language_info":{"codemirror_mode":{"name":"ipython","version":3},"file_extension":".py","mimetype":"text/x-python","name":"python","nbconvert_exporter":"python","pygments_lexer":"ipython3","version":"3.10.0"}},"nbformat":4,"nbformat_minor":4} diff --git a/Backend/benchmark_python/benchmark.txt b/Backend/benchmark_python/benchmark.txt new file mode 100644 index 000000000..9b2ba08f3 --- /dev/null +++ b/Backend/benchmark_python/benchmark.txt @@ -0,0 +1,7 @@ + +{'best_video_url': 'https://www.youtube.com/watch?v=GwIo3gDZCVQ', 'elapsed_time': 58.66309332847595} + +Intel(R) Extension for Scikit-learn* enabled (https://github.com/intel/scikit-learn-intelex) +{'best_video_url': 'https://www.youtube.com/watch?v=GwIo3gDZCVQ', 'elapsed_time': 54.04244136810303} + + diff --git a/Backend/benchmark_python/video.py b/Backend/benchmark_python/video.py new file mode 100644 index 000000000..838647560 --- /dev/null +++ b/Backend/benchmark_python/video.py @@ -0,0 +1,74 @@ +from sklearnex import unpatch_sklearn +unpatch_sklearn() +from sklearn.metrics.pairwise import cosine_similarity +from transformers import pipeline +import requests +import json +from youtube_transcript_api import YouTubeTranscriptApi +from sentence_transformers import SentenceTransformer +import torch +import time + +# Load the Universal Sentence Encoder model +model = SentenceTransformer('bert-base-nli-mean-tokens') + +# YouTube API parameters +API_KEY = "AIzaSyAMD4FgbCjmp-_8g8nams4tsno4DV1mDnE" +MAX_RESULTS = 50 # Maximum number of search results to retrieve + +# Search for videos using the YouTube API +def search_videos(query): + url = f"https://www.googleapis.com/youtube/v3/search?key={API_KEY}&part=snippet&type=video&maxResults={MAX_RESULTS}&q={query}" + response = requests.get(url) + data = json.loads(response.text) + video_ids = [item['id']['videoId'] for item in data['items']] + video_titles = [item['snippet']['title'] for item in data['items']] + return video_ids, video_titles + +# Retrieve video transcripts using the YouTube Transcript API +def get_video_transcripts(video_ids): + transcripts = [] + for video_id in video_ids: + try: + transcript = YouTubeTranscriptApi.get_transcript(video_id) + text = ' '.join([line['text'] for line in transcript]) + transcripts.append(text) + except: + transcripts.append('') + return transcripts + +def get_best_video(input_text: str): + start_time = time.time() # Start measuring time + + # Encode the input text + input_embedding = model.encode([input_text], convert_to_tensor=True) + + # Search for videos and retrieve video transcripts + video_ids, video_titles = search_videos(input_text) + video_transcripts = get_video_transcripts(video_ids) + + # Encode the video transcripts + video_embeddings = model.encode(video_transcripts, convert_to_tensor=True) + + # Calculate the similarity between the input text and video transcripts + similarity_scores = cosine_similarity(input_embedding, video_embeddings) + + # Rank the videos based on similarity scores + ranked_videos = sorted(zip(video_ids, video_titles, similarity_scores), key=lambda x: x[2], reverse=True) + + # Select the top-ranked video ID as the best match + best_video_id = ranked_videos[0][0] + + # Construct the YouTube video URL + best_video_url = f"https://www.youtube.com/watch?v={best_video_id}" + + end_time = time.time() # Stop measuring time + elapsed_time = end_time - start_time + + return {"best_video_url": best_video_url, "elapsed_time": elapsed_time} + + +# Example usage: +input_text = "machine learning tutorial" +best_video = get_best_video(input_text) +print(best_video) diff --git a/Backend/chatbot.py b/Backend/chatbot.py new file mode 100644 index 000000000..c933f86f2 --- /dev/null +++ b/Backend/chatbot.py @@ -0,0 +1,56 @@ +import openai +import boto3 +from fastapi import APIRouter,Form + +openai.api_key = '' + +s3_access_key = "" +s3_secret_access_key = "" +s3_bucket_name = "learnmateai" +s3 = boto3.client( + "s3", + aws_access_key_id=s3_access_key, + aws_secret_access_key=s3_secret_access_key +) + + +def read_file_from_s3(bucket_name, object_key): + response = s3.get_object(Bucket=bucket_name, Key=object_key) + file_content = response['Body'].read().decode('utf-8') + return file_content + + +def chat_bot(module,topic,question): + + #module_no = 2 + #topic = "Combinational_Logic.txt" + file = f"Analysed_Notes/{module}/{topic}.txt" + + data = read_file_from_s3(s3_bucket_name,file) + + print(data) + + user_question = question + + prompt = f"based on the provided topics: {data} answer the question follows : \n {user_question} \n strictly do not answer if it is not related to topics given." + + response = openai.ChatCompletion.create( + model="gpt-3.5-turbo", + messages=[ + { + "role": "user", + "content": prompt + data + } + ] + ) + bot_res = response.choices[0].message.content + + return bot_res + + +bot = APIRouter() + +@bot.post("/chat") +def ChatBot(module_number: str = Form(...), topic: str = Form(...), question: str = Form(...)): + res = chat_bot(module_number,topic,question) + return {"response" : res} \ No newline at end of file diff --git a/Backend/file_sender.py b/Backend/file_sender.py new file mode 100644 index 000000000..f9ec33569 --- /dev/null +++ b/Backend/file_sender.py @@ -0,0 +1,91 @@ +import uvicorn +from fastapi import FastAPI +from fastapi import APIRouter +import PyPDF2 +import base64 +import boto3 +import json + +aws_access_key_id = '' +aws_secret_access_key = '' +bucket_name = 'learnmateai' + +# Create an S3 client +s3_client = boto3.client("s3", + aws_access_key_id=aws_access_key_id, + aws_secret_access_key=aws_secret_access_key) +getfiles = APIRouter() + +@getfiles.post("/get_notes_txt") +async def retrieve_text_notes(email: str,topic: str): + # Configure your AWS credentials and region + + + # Retrieve files from the S3 bucket + + prefix = f"{email}/notes_txt" + + response = s3_client.list_objects_v2(Bucket=bucket_name, Prefix=prefix) + files = [] + + if "Contents" in response: + for obj in response["Contents"]: + file_key = obj["Key"] + file_obj = s3_client.get_object(Bucket=bucket_name, Key=file_key) + file_content = file_obj["Body"].read().decode("utf-8") + files.append({"name": file_key, "content": file_content}) + + return {"files": files} + +@getfiles.post("/get_notes_pdf") +async def retrieve_pdf_files(email: str): + # Configure your AWS credentials and region + + + # Retrieve files from the S3 bucket + + prefix = f"{email}/notes_pdf" + + response = s3_client.list_objects_v2(Bucket=bucket_name, Prefix=prefix) + files = [] + + if "Contents" in response: + for obj in response["Contents"]: + file_key = obj["Key"] + file_obj = s3_client.get_object(Bucket=bucket_name, Key=file_key) + file_content = file_obj["Body"].read() + + # Encode the file content in base64 + encoded_content = base64.b64encode(file_content).decode("utf-8") + files.append({"name": file_key, "content": encoded_content}) + + return {"files": files} + +@getfiles.post("/cardData") +def get_cardData(email: str): + prefix = f"{email}/Cardjson" + + response = s3_client.list_objects_v2(Bucket=bucket_name, Prefix=prefix) + + if "Contents" in response: + for obj in response["Contents"]: + file_key = obj["Key"] + file_obj = s3_client.get_object(Bucket=bucket_name, Key=file_key) + file_content = file_obj["Body"].read().decode("utf-8") + json_data = json.loads(file_content) + + return json_data + +@getfiles.post("/studyPlan") +def getStudyPlan(email: str): + prefix = f"{email}/StudyPlan" + + response = s3_client.list_objects_v2(Bucket=bucket_name, Prefix=prefix) + + if "Contents" in response: + file_key = prefix + "/plan.json" + file_obj = s3_client.get_object(Bucket=bucket_name, Key=file_key) + file_content = file_obj["Body"].read().decode("utf-8") + json_data = json.loads(file_content) + return json_data + diff --git a/Backend/test/Latest_pdftotext.py b/Backend/test/Latest_pdftotext.py new file mode 100644 index 000000000..e4827ec05 --- /dev/null +++ b/Backend/test/Latest_pdftotext.py @@ -0,0 +1,134 @@ +import os +import requests + +def convert_pdf_to_text(pdf_url, endpoint_url, credentials_path, service_account_email): + headers = { + "Authorization": "Bearer {}".format(get_access_token(credentials_path, service_account_email)), + "Content-Type": "application/json", + "Accept": "application/json" + } + + request_data = { + "document": { + "source": { + "gcsSource": { + "uri": pdf_url + } + } + }, + "destination": { + "gcsDestination": { + "uri": "" + } + } + } + + response = requests.post(endpoint_url, headers=headers, json=request_data) + + # Check for HTTP errors + try: + response.raise_for_status() + except requests.exceptions.HTTPError as e: + print("HTTP Error:", e) + print("Response Content:", response.text) + raise + + print("Response Content:", response.text) # Print the response content for analysis + + operation_id = response.json()["name"].split("/")[-1] + + operation_url = "{}/{}".format(endpoint_url, operation_id) + + while True: + response = requests.get(operation_url, headers=headers) + response.raise_for_status() + + operation_response = response.json() + + if "done" in operation_response and operation_response["done"]: + output_gcs_uri = operation_response["response"]["document"]["outputConfig"]["gcsDestination"]["uri"] + break + + text = requests.get(output_gcs_uri).text + + return text + +def get_access_token(credentials_path, service_account_email): + os.environ["GOOGLE_APPLICATION_CREDENTIALS"] = credentials_path + + # Use the Document AI client library to fetch the access token + from google.auth import impersonated_credentials + from google.auth.transport import requests + import google.auth + + target_scopes = ["https://www.googleapis.com/auth/cloud-platform"] + + credentials, project_id = google.auth.default() + + target_credentials = impersonated_credentials.Credentials( + source_credentials=credentials, + target_principal=service_account_email, + target_scopes=target_scopes, + lifetime=3600, + ) + + request = requests.Request() + + target_credentials.refresh(request) + + return target_credentials.token + +import requests +from google.auth import impersonated_credentials +from google.auth.transport import requests as auth_requests +import google.auth + +def get_json_from_endpoint(endpoint_url, credentials_path, service_account_email): + # Set the environment variable with the credentials path + os.environ["GOOGLE_APPLICATION_CREDENTIALS"] = credentials_path + + # Load the service account credentials + credentials, _ = google.auth.default() + + # Impersonate the service account to obtain access token + target_scopes = ["https://www.googleapis.com/auth/cloud-platform"] + target_credentials = impersonated_credentials.Credentials( + source_credentials=credentials, + target_principal=service_account_email, + target_scopes=target_scopes, + lifetime=3600, + ) + + # Refresh the target credentials to get an access token + target_credentials.refresh(auth_requests.Request()) + + # Create the headers with the access token + headers = { + "Authorization": "Bearer {}".format(target_credentials.token), + "Accept": "application/json" + } + + response = requests.get(endpoint_url, headers=headers) + + # Check for HTTP errors + try: + response.raise_for_status() + except requests.exceptions.HTTPError as e: + print("HTTP Error:", e) + print("Response Content:", response.text) + return None + + json_data = response.json() + return json_data +# Set the PDF URL, endpoint URL, and service account credentials path +pdf_url = "https://www.africau.edu/images/default/sample.pdf" +endpoint_url = "https://us-documentai.googleapis.com/v1/projects/32460676396/locations/us/processors/24a37a9507dda54c:process" +credentials_path = "Files/client_file_vision.json" +service_account_email = "image2text@notes2text.iam.gserviceaccount.com" + +#Convert PDF to text +result = convert_pdf_to_text(pdf_url, endpoint_url, credentials_path, service_account_email) + +# Print the extracted text +print(result) + diff --git a/Backend/test/documentocr.py b/Backend/test/documentocr.py new file mode 100644 index 000000000..ac0ed87f8 --- /dev/null +++ b/Backend/test/documentocr.py @@ -0,0 +1,81 @@ +from google.cloud import documentai_v1 as documentai +from google.cloud.documentai_v1 import types + +def extract_text_from_pdf(project_id, location, processor_id, input_uri): + client = documentai.DocumentProcessorServiceClient() + + name = f"projects/{project_id}/locations/{location}/processors/{processor_id}" + request = types.ProcessRequest( + name=name, + input_config=types.InputConfig(gcs_source=input_uri), + document_type="application/pdf", + output_config=types.OutputConfig(gcs_destination={"uri": "gs:///"}), + ) + + result = client.process_document(request=request) + + output_uri = result.document.output_config.gcs_destination.uri + print(f"Output stored in {output_uri}") + + return output_uri + +# Set your GCP project ID, location, processor ID, and input PDF URI +project_id = "notes2text" +location = "us" # e.g., "us" or "eu" +processor_id = "24a37a9507dda54c" +input_uri = "Local_Storage/notes_pdf/EE2-695-2019_Scheme-2023 (8).pdf" + +extracted_text_uri = extract_text_from_pdf(project_id, location, processor_id, input_uri) + + +from google.cloud import documentai_v1beta3 as documentai + +def extract_pdf_content(file_path): + project_id = "notes2text" + location = "us" # e.g., "us" or "eu" + processor_id = "24a37a9507dda54c" + client = documentai.DocumentProcessorServiceClient() + + processor_name = f"projects/{project_id}/locations/{location}/processors/{processor_id}" + + with open(file_path, "rb") as file: + content = file.read() + + # Configure the input document + input_config = documentai.types.document_processor_service.BatchProcessRequest.BatchInputConfig( + gcs_source=None, content=content + ) + + # Configure the output document + output_config = documentai.types.document_processor_service.BatchProcessRequest.BatchOutputConfig( + gcs_destination=None # Set to None for local storage + ) + + # Set up the request + request = documentai.types.document_processor_service.BatchProcessRequest( + name=processor_name, + input_configs=[input_config], + output_config=output_config, + ) + + # Process the document + operation = client.batch_process_documents(request=request) + operation.result() + + # Retrieve the results + results = operation.response.payload + + # Extract the content from the first page + first_page = results[0].document.pages[0] + content = first_page.layout.text_anchor.text + + # Write the content to a local file + output_file_path = "/Local_Storage/Generated_Files/documentocr.txt" + with open(output_file_path, "w", encoding="utf-8") as output_file: + output_file.write(content) + + print(f"Content extracted and stored in {output_file_path}") + +# Usage +file_path = "/Local_Storage/notes_pdf/EE2-695-2019_Scheme-2023 (8).pdf" +extract_pdf_content(file_path) diff --git a/Backend/test/pyqsorter_old2.py b/Backend/test/pyqsorter_old2.py new file mode 100644 index 000000000..b4a815d94 --- /dev/null +++ b/Backend/test/pyqsorter_old2.py @@ -0,0 +1,87 @@ +#pyqsorter , sorts set of pyqs into modules +from fastapi import APIRouter, Response +import os +import re +import chardet +import numpy as np +import tensorflow as tf +import tensorflow_hub as hub +from sklearnex import patch_sklearn +patch_sklearn() +from sklearn.cluster import KMeans +from pathlib import Path + + + + +# Create an instance of APIRouter +router = APIRouter() + +def extract_questions_from_file(filepath): + with open(filepath, 'rb') as f: + result = chardet.detect(f.read()) + encoding = result['encoding'] + with open(filepath, encoding=encoding) as f: + content = f.read() + pattern = r'((?:[IVX]+|\([a-z]\))\. .*(?:\n\s+\(\w\)\. .*)*)' + matches = re.findall(pattern, content) + questions = [re.sub(r'\n\s+\(\w\)\. ', ' ', match.strip()) for match in matches] + return questions + + +def extract_questions_from_directory(directory): + questions = [] + for filename in os.listdir(directory): + filepath = os.path.join(directory, filename) + if os.path.isfile(filepath): + questions += extract_questions_from_file(filepath) + return questions + +def cluster_questions_1(questions, num_clusters, syllabus_file): + module_url = "https://tfhub.dev/google/universal-sentence-encoder-large/5" + + embed = hub.load(module_url) + embeddings = embed(questions).numpy() + kmeans = KMeans(n_clusters=num_clusters) + kmeans.fit(embeddings) + print("ok") + y_kmeans = kmeans.predict(embeddings) + + return y_kmeans + +@router.get("/api1") +def api1_handler(): + # Add your logic here + #print("Extracting question paper text") + questions = extract_questions_from_directory('Local_Storage/pyqs_text') + #num_clusters = int(input("To how many clusters do you want to cluster the questions: ")) + num_clusters=4 + syllabus_file = 'Local_Storage/syllabus.txt' + print("Extracting syllabus") + labels = cluster_questions_1(questions, num_clusters, syllabus_file) + + print("Clustering questions") + for i in range(num_clusters): + cluster_questions = np.array(questions)[np.where(labels == i)[0]] + print(f"Module {i+1}:") + for question in cluster_questions: + print(f" - {question}") + + + + + # Save cluster questions to file + with open('Local_Storage/Generated_Files/cluster_questions.txt', 'w') as f: + for i in range(num_clusters): + cluster_questions = np.array(questions)[np.where(labels == i)[0]] + f.write(f"Module {i+1}:\n") + for question in cluster_questions: + f.write(f" - {question}\n") + f.write("\n") + + return {"message": "Previous Year question papers sorted to modules"} + +@router.post("/api1") +def api1_post_handler(): + # Add your logic here + return {"message": "POST request received on API 1"} diff --git a/Backend/test/speech_text.py b/Backend/test/speech_text.py new file mode 100644 index 000000000..d65067b54 --- /dev/null +++ b/Backend/test/speech_text.py @@ -0,0 +1,67 @@ +#Build by Byte404 intelOne-API Hackathon +#API KEY ALERT +#API CALL - /api5 +import os +import azure.cognitiveservices.speech as speechsdk +from fastapi import UploadFile, APIRouter +import sounddevice as sd +import soundfile as sf +# Create an instance of APIRouter +router = APIRouter() + +#student account +speech_key = "a80a0c046ff54e0c8e750f8631f06a18" +service_region = "eastus" + +speech_config = speechsdk.SpeechConfig(subscription=speech_key, region=service_region) +speech_recognizer = speechsdk.SpeechRecognizer(speech_config=speech_config) + +def record_audio(duration, output_file): + # Set the sample rate and number of channels for recording + sample_rate = 44100 # CD quality audio + channels = 2 # Stereo audio + + # Start recording audio + recording = sd.rec(int(duration * sample_rate), samplerate=sample_rate, channels=channels) + + print("Recording audio...") + sd.wait() # Wait until recording is finished + + # Save the recorded audio to a file + sf.write(output_file, recording, sample_rate) + + print(f"Audio saved to: {output_file}") + +def speech_to_text(audio_file): + audio_config = speechsdk.audio.AudioConfig(filename=audio_file) + speech_recognizer = speechsdk.SpeechRecognizer(speech_config=speech_config, audio_config=audio_config) + + result = speech_recognizer.recognize_once() + + if result.reason == speechsdk.ResultReason.RecognizedSpeech: + transcript = result.text + else: + transcript = "Speech recognition failed: {}".format(result.reason) + + return transcript + +@router.get("/api5") +def convert_speech_to_text(): + print("recording..") + duration = 5 # Recording duration in seconds + output_file = "Local_Storage/Audio/recorded_audio.wav" # Output file name + + record_audio(duration, output_file) + file_path = "Local_Storage/Audio/recorded_audio.wav" + + + transcript = speech_to_text(file_path) + transcript="."+transcript + + # Save the transcript to a text file + transcript_file = "Local_Storage/Generated_Files/response.txt" + with open(transcript_file, "w") as f: + f.write(transcript) + + + return transcript \ No newline at end of file diff --git a/Backend/test/test_analysis.py b/Backend/test/test_analysis.py new file mode 100644 index 000000000..7143ba7ce --- /dev/null +++ b/Backend/test/test_analysis.py @@ -0,0 +1,82 @@ +import openai +import boto3 +import json +import requests + +openai.api_key = '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' + +s3_access_key = "AKIAZTHHIOR4JJ5HLTUB" +s3_secret_access_key = "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" +s3_bucket_name = "learnmateai" + + +prompt = """you need to analyze a given dataset and return a table with questions appearing more than once. The table should strictly contain questions repeating more than once. The table should also contain the frequency of occurance.Also show the important topics as a diffenrent section at the bottom of the table which is of list format.make the final result in json format.The name of field showing the value of count should be frequency.All the repeating questions must be included in the result under all circumstances.It is important that the output maintains this output format under any circumstances.Only give the json file. Dont return anything other than json. +the dataset is as follows:""" + +s3 = boto3.client( + "s3", + aws_access_key_id=s3_access_key, + aws_secret_access_key=s3_secret_access_key +) + + +def read_object_from_s3(bucket_name, object_key): + response = s3.get_object(Bucket=bucket_name, Key=object_key) + object_content = response['Body'].read().decode('utf-8') + return object_content + +# Usage example +bucket_name = s3_bucket_name +object_key = "Sorted_PYQS/Module1.txt" + +object_content = read_object_from_s3(bucket_name, object_key) +#print(object_content) + +data =object_content + + +response = openai.ChatCompletion.create( + model="gpt-3.5-turbo", + messages=[ + { + "role": "user", + "content": prompt + data + } + ] + ) +important_topics = response.choices[0].message.content + +print(important_topics) + +dat = important_topics + +p1 = "convert this to json and dont miss any information provided under any circumstances. The key of the list of questions should be repeating_questions\n" + + +response = openai.ChatCompletion.create( + model="gpt-3.5-turbo", + messages=[ + { + "role": "user", + "content": p1 + dat + } + ] + ) +res = response.choices[0].message.content +resd = json.loads(res) +print("\n\nProcessed") +print(resd) + +file_path = "data2.json" + +# Save the data as JSON in the specified file +with open(file_path, "w") as json_file: + json.dump(resd, json_file) + +print(f"JSON file saved successfully at {file_path}") + + +with open('data2.json', 'r') as file: + data = json.load(file) + +print(data) diff --git a/Backend/test/test_buck.py b/Backend/test/test_buck.py new file mode 100644 index 000000000..2b0a19f60 --- /dev/null +++ b/Backend/test/test_buck.py @@ -0,0 +1,109 @@ +import boto3 +from botocore.exceptions import NoCredentialsError +import chardet +import openai + + +s3_access_key = "AKIAZTHHIOR4JJ5HLTUB" +s3_secret_access_key = "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" +s3_bucket_name = "learnmateai" +openai.api_key = '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' + +mocknumber = 1 + +s3 = boto3.client("s3", aws_access_key_id=s3_access_key, aws_secret_access_key=s3_secret_access_key) + +def detect_encoding(data): + result = chardet.detect(data) + return result['encoding'] + +prompt = "generate two new question paper by analysing the question papers given below" + + +def read_text_files_from_s3(bucket_name, folder_path, last_file=None, batch_size=3): + print("function called\n") + response = s3.list_objects_v2(Bucket=bucket_name, Prefix=folder_path) + text_files = [] + encoding = None + if "Contents" in response: + file_count = 0 + start_processing = False + for obj in response["Contents"]: + if obj["Key"].lower().endswith('.txt'): + if last_file is None or start_processing: + file_obj = s3.get_object(Bucket=bucket_name, Key=obj["Key"]) + file_content = file_obj['Body'].read() + if encoding is None: + encoding = detect_encoding(file_content) + file_content = file_content.decode(encoding) + text_files.append(file_content) + file_count += 1 + if file_count >= batch_size: + start_processing = False + break + elif obj["Key"] == last_file: + start_processing = True + + # Process any files found + if text_files: + process_batch(text_files, last_file) + + # Determine the last file processed + if file_count >= batch_size: + last_file = obj["Key"] + else: + last_file = None + + return last_file + +def process_batch(text_files, last_file): + data = "" + batch_number = 1 + if last_file is not None: + print(f"Batch starting after file: {last_file}") + print(f"Batch {batch_number}:\n") + for i, text_file in enumerate(text_files): + print(f"Text file {i+1}") + #print(text_file) + data = data + text_file + print() + print(f"{batch_number} data \n-------------------------------------------\n ") + global prompt + response = openai.ChatCompletion.create( + model="gpt-3.5-turbo", + messages=[ + { + "role": "user", + "content": prompt + data + } + ] + ) + global mocknumber + important_topics = response.choices[0].message.content + print(important_topics) + s3.put_object( + Body=important_topics.encode(), + Bucket=s3_bucket_name, + Key=f'Mock_QuestionPapers/Mock{mocknumber}.txt' + ) + batch_number += 1 + mocknumber += 1 + + +# Usage example +bucket_name = s3_bucket_name +folder_path = "pyqs_txt/" +batch_size = 2 + +# Initial call +last_file = read_text_files_from_s3(bucket_name, folder_path, batch_size=batch_size) + + + + + + + +# Subsequent calls until all files are processed +while last_file is not None: + last_file = read_text_files_from_s3(bucket_name, folder_path, last_file, batch_size=batch_size) diff --git a/Backend/test/test_mock_question_generator.py b/Backend/test/test_mock_question_generator.py new file mode 100644 index 000000000..2b0a19f60 --- /dev/null +++ b/Backend/test/test_mock_question_generator.py @@ -0,0 +1,109 @@ +import boto3 +from botocore.exceptions import NoCredentialsError +import chardet +import openai + + +s3_access_key = "AKIAZTHHIOR4JJ5HLTUB" +s3_secret_access_key = "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" +s3_bucket_name = "learnmateai" +openai.api_key = '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' + +mocknumber = 1 + +s3 = boto3.client("s3", aws_access_key_id=s3_access_key, aws_secret_access_key=s3_secret_access_key) + +def detect_encoding(data): + result = chardet.detect(data) + return result['encoding'] + +prompt = "generate two new question paper by analysing the question papers given below" + + +def read_text_files_from_s3(bucket_name, folder_path, last_file=None, batch_size=3): + print("function called\n") + response = s3.list_objects_v2(Bucket=bucket_name, Prefix=folder_path) + text_files = [] + encoding = None + if "Contents" in response: + file_count = 0 + start_processing = False + for obj in response["Contents"]: + if obj["Key"].lower().endswith('.txt'): + if last_file is None or start_processing: + file_obj = s3.get_object(Bucket=bucket_name, Key=obj["Key"]) + file_content = file_obj['Body'].read() + if encoding is None: + encoding = detect_encoding(file_content) + file_content = file_content.decode(encoding) + text_files.append(file_content) + file_count += 1 + if file_count >= batch_size: + start_processing = False + break + elif obj["Key"] == last_file: + start_processing = True + + # Process any files found + if text_files: + process_batch(text_files, last_file) + + # Determine the last file processed + if file_count >= batch_size: + last_file = obj["Key"] + else: + last_file = None + + return last_file + +def process_batch(text_files, last_file): + data = "" + batch_number = 1 + if last_file is not None: + print(f"Batch starting after file: {last_file}") + print(f"Batch {batch_number}:\n") + for i, text_file in enumerate(text_files): + print(f"Text file {i+1}") + #print(text_file) + data = data + text_file + print() + print(f"{batch_number} data \n-------------------------------------------\n ") + global prompt + response = openai.ChatCompletion.create( + model="gpt-3.5-turbo", + messages=[ + { + "role": "user", + "content": prompt + data + } + ] + ) + global mocknumber + important_topics = response.choices[0].message.content + print(important_topics) + s3.put_object( + Body=important_topics.encode(), + Bucket=s3_bucket_name, + Key=f'Mock_QuestionPapers/Mock{mocknumber}.txt' + ) + batch_number += 1 + mocknumber += 1 + + +# Usage example +bucket_name = s3_bucket_name +folder_path = "pyqs_txt/" +batch_size = 2 + +# Initial call +last_file = read_text_files_from_s3(bucket_name, folder_path, batch_size=batch_size) + + + + + + + +# Subsequent calls until all files are processed +while last_file is not None: + last_file = read_text_files_from_s3(bucket_name, folder_path, last_file, batch_size=batch_size) diff --git a/Backend/test/test_proc.py b/Backend/test/test_proc.py new file mode 100644 index 000000000..315a19f32 --- /dev/null +++ b/Backend/test/test_proc.py @@ -0,0 +1,70 @@ +from pprint import pprint + + +def process_file(file_path): + # Read the file + with open(file_path, 'r') as file: + lines = file.readlines() + + # Process the lines + processed_data = {} + current_section = None + current_subsection = None + current_questions = [] + for line in lines: + line = line.strip() + + # Skip empty lines + if not line: + continue + + # Check if it's a section + if line.startswith("PART"): + current_section = line + processed_data[current_section] = [] + current_subsection = None + current_questions = [] + continue + + # Check if it's a subsection + if line.startswith(("I.", "II.", "III.", "IV.", "V.", "VI.", "VII.", "VIII.", "IX.")): + current_subsection = line + current_questions = [] + continue + + # Add question to the current subsection's questions + if current_subsection: + current_questions.append(line) + + # Check if it's the end of a subsection + if line.startswith("***"): + if current_section and current_subsection: + processed_data[current_section].append({'subsection': current_subsection, 'questions': current_questions}) + current_subsection = None + current_questions = [] + + # Print debug information + print("Processed Data:") + pprint(processed_data) + + # Format the extracted information + formatted_data = '' + for section, subsections in processed_data.items(): + formatted_data += section + '\n\n' + for subsection_data in subsections: + formatted_data += subsection_data['subsection'] + '\n' + formatted_data += '\n'.join(subsection_data['questions']) + '\n\n' + + # Save the processed data + output_file_path = file_path + '_processed.txt' + try: + with open(output_file_path, 'w') as output_file: + output_file.write(formatted_data) + print(f"Processing complete. Processed data saved to: {output_file_path}") + except Exception as e: + print("Error occurred while saving processed data:") + print(str(e)) + + +# Usage: Provide the file path as a parameter to the process_file function +process_file('Local_Storage\pyqs_text\qp.txt') diff --git a/Backend/test/texttoAIvideo.py b/Backend/test/texttoAIvideo.py new file mode 100644 index 000000000..24cd846b6 --- /dev/null +++ b/Backend/test/texttoAIvideo.py @@ -0,0 +1,19 @@ +from fastapi import APIRouter, FastAPI +from fastapi.responses import JSONResponse + +router = APIRouter() +app = FastAPI() + +@router.get('/api6') +async def get_text_from_file(): + with open('Local_Storage/Generated_Files/narration.txt', 'r') as file: + file_text = file.read(200) + return JSONResponse(content={"blendData": file_text}) + +@router.post('/api7') +async def write_text_to_file(text: str): + with open('input.txt', 'w') as file: + file.write(text) + return JSONResponse(content={"message": "Text successfully written to input.txt"}) + +app.include_router(router) diff --git a/Backend/test/updated_sorter.py b/Backend/test/updated_sorter.py new file mode 100644 index 000000000..37312f421 --- /dev/null +++ b/Backend/test/updated_sorter.py @@ -0,0 +1,96 @@ +#pyqsorter , sorts set of pyqs into modules +from fastapi import APIRouter +import os +import re +import chardet +import numpy as np +import tensorflow as tf +import tensorflow_hub as hub +from sklearnex import patch_sklearn +patch_sklearn() +from sklearn.cluster import KMeans + + + + +# Create an instance of APIRouter +test = APIRouter() + +def extract_questions_from_file(filepath): + with open(filepath, 'rb') as f: + result = chardet.detect(f.read()) + encoding = result['encoding'] + with open(filepath, encoding=encoding) as f: + content = f.read() + pattern = r'((?:[IVX]+|\([a-z]\))\. .*(?:\n\s+\(\w\)\. .*)*)' + matches = re.findall(pattern, content) + questions = [re.sub(r'\n\s+\(\w\)\. ', ' ', match.strip()) for match in matches] + return questions + + +def extract_questions_from_directory(directory): + questions = [] + for filename in os.listdir(directory): + filepath = os.path.join(directory, filename) + if os.path.isfile(filepath): + questions += extract_questions_from_file(filepath) + return questions + +def cluster_questions_1(questions, num_clusters): + module_url = "https://tfhub.dev/google/universal-sentence-encoder-large/5" + + embed = hub.load(module_url) + embeddings = embed(questions).numpy() + kmeans = KMeans(n_clusters=num_clusters) + kmeans.fit(embeddings) + y_kmeans = kmeans.predict(embeddings) + + # Find repeated questions + repeated_indices = [] + for i in range(len(questions)): + if questions[i] in questions[:i]: + repeated_indices.append(i) + + return y_kmeans, repeated_indices + + +@test.get("/api1") +def api1_handler(): + questions = extract_questions_from_directory('Local_Storage/pyqs_text') + num_clusters = 4 + + labels, repeated_indices = cluster_questions_1(questions, num_clusters) + + print("Clustering questions") + for i in range(num_clusters): + cluster_questions = np.array(questions)[np.where(labels == i)[0]] + print(f"Module {i+1}:") + for question in cluster_questions: + print(f" - {question}") + + # Print repeated questions separately + if repeated_indices: + print("Repeated Questions:") + for index in repeated_indices: + print(f" - {questions[index]}") + + with open('Local_Storage/Generated_Files/cluster_questions.txt', 'w') as f: + for i in range(num_clusters): + cluster_questions = np.array(questions)[np.where(labels == i)[0]] + f.write(f"Module {i+1}:\n") + for question in cluster_questions: + f.write(f" - {question}\n") + f.write("\n") + + # Write repeated questions to file + if repeated_indices: + f.write("Repeated Questions:\n") + for index in repeated_indices: + f.write(f" - {questions[index]}\n") + + return {"message": "Previous Year question papers sorted to modules"} + +@test.post("/api1") +def api1_post_handler(): + # Add your logic here + return {"message": "POST request received on API 1"} diff --git a/Backend/test_analysis_main.py b/Backend/test_analysis_main.py new file mode 100644 index 000000000..277d34622 --- /dev/null +++ b/Backend/test_analysis_main.py @@ -0,0 +1,190 @@ +import openai +import boto3 +import json +import requests +import os + +openai.api_key = '' + +s3_access_key = "" +s3_secret_access_key = "" +s3_bucket_name = "learnmateai" +s3 = boto3.client( + "s3", + aws_access_key_id=s3_access_key, + aws_secret_access_key=s3_secret_access_key +) + + +def conv_pdf(json_data,filename): + data = json.loads(json_data) + questions = data['questions'] + topics = data['important_topics'] + + #print(questions + topics) + # Create the content for the document + content = '

Questions

' + for i, question in enumerate(questions): + content += f'

{i+1}. {question["question"]}

' + content += f'

Frequency: {question["frequency"]}

' + + content += '

Important Topics

' + for topic in topics: + content += f'

{topic}

' + + # Convert content to HTML + html_content = f''' + + + + Document + + + {content} + + + ''' + print(filename) + # Make a POST request to PDFShift API + api_key = 'f894dbd8a6074a0db44439561e73c0e3' + pdfshift_url = 'https://api.pdfshift.io/v3/convert/pdf' + + payload = { + 'source': html_content, + 'landscape': False, + 'use_print': False + } + + + headers = {'Content-Type': 'application/json'} + response = requests.post( + pdfshift_url, + auth=('api', api_key), + data=json.dumps(payload), + headers=headers + ) + + s3.put_object( + Body=response.content, + Bucket=s3_bucket_name, + Key=f'{filename}.pdf' + ) + + + + + + + +def read_files_from_s3_folder(bucket_name,folder_path1,folder_path2): + response1 = s3.list_objects_v2(Bucket=bucket_name, Prefix=folder_path1) + response2 = s3.list_objects_v2(Bucket=bucket_name, Prefix=folder_path2) + + if "Contents" in response1: + for obj in response1["Contents"]: + if obj["Key"].lower().endswith('.txt'): + file_obj = s3.get_object(Bucket=bucket_name, Key=obj["Key"]) + file_content = file_obj['Body'].read().decode('utf-8') + # Process the file content here + file_n = os.path.splitext(obj["Key"])[0] + print(f"File: {file_n}") + #print(file_content) + analysis(file_n,file_content) + #conv_pdf(file_content,file_n) + print("-------------------") + if "Contents" in response2: + for obj in response2["Contents"]: + if obj["Key"].lower().endswith('.json'): + file_obj = s3.get_object(Bucket=bucket_name, Key=obj["Key"]) + file_content = file_obj['Body'].read().decode('utf-8') + # Process the file content here + file_n = os.path.splitext(obj["Key"])[0] + print(f"File: {file_n}") + #print(file_content) + # analysis(file_n,file_content) + conv_pdf(file_content,file_n) + print("-------------------") + + + + + + +def analysis(file_name,file_data): + prompt = """you need to analyze a given dataset and return a table with questions appearing more than once. The table should strictly contain questions repeating more than once. The table should also contain the frequency of occurance.Also show the important topics as a diffenrent section at the bottom of the table which is of list format.make the final result in json format.The name of field showing the value of count should be frequency.All the information must be included in the result under all circumstances.It is important that the output maintains this output format under any circumstances.Only give the json file. Dont return anything other than json. +the dataset is as follows:""" + + + + + # def read_object_from_s3(bucket_name, object_key): + # response = s3.get_object(Bucket=bucket_name, Key=object_key) + # object_content = response['Body'].read().decode('utf-8') + # return object_content + +# Usage example + bucket_name = s3_bucket_name + #object_key = f"Sorted_PYQS/Module1.txt" + # print(object_key) + # object_content = read_object_from_s3(bucket_name, object_key) + #print(object_content) + + data = file_data + print(data) + + response = openai.ChatCompletion.create( + model="gpt-3.5-turbo", + messages=[ + { + "role": "user", + "content": prompt + data + } + ] + ) + important_topics = response.choices[0].message.content + + print(important_topics) + + dat = important_topics + + p1 = """convert this to json and dont miss any information provided under any circumstances.""" + + + response = openai.ChatCompletion.create( + model="gpt-3.5-turbo", + messages=[ + { + "role": "user", + "content": p1 + dat + } + ] + ) + res = response.choices[0].message.content + print(res) + resd = json.loads(res) + print("\n\nProcessed") + print(resd) + file_name = file_name.split("/")[-1] + file_path = f"{file_name}" + + # Save the data as JSON in the specified file + with open(file_path, "w") as json_file: + json.dump(resd, json_file) + + print(f"JSON file saved successfully at {file_path}") + + + with open(f'{file_path}', 'r') as file: + data = json.load(file) + print(f'ModuleAnalysis/{file_name}.json') + s3.put_object( + Body=json.dumps(resd), + Bucket=s3_bucket_name, + Key=f'ModuleAnalysis/{file_name}.json' + ) + print(data) + +folder_path1 = "Sorted_PYQS/" +folder_path2 = "ModuleAnalysis/" + +read_files_from_s3_folder(s3_bucket_name,folder_path1,folder_path2) \ No newline at end of file diff --git a/Docker/Dockerfile b/Docker/Dockerfile new file mode 100644 index 000000000..3fec7add5 --- /dev/null +++ b/Docker/Dockerfile @@ -0,0 +1,7 @@ +FROM public.ecr.aws/lambda/python:3.8 + +COPY requirements.txt ./ +RUN pip3 install -r requirements.txt +COPY myfunction.py ./ + +CMD ["myfunction.lambda_handler"] \ No newline at end of file diff --git a/Docker/README.md b/Docker/README.md new file mode 100644 index 000000000..c318c459a --- /dev/null +++ b/Docker/README.md @@ -0,0 +1,16 @@ +# PythonLambdaDockerECR +PythonLambdaDockerECR + +* Learn how to run lambda on docker container and deploy Base image on ECR and use on Lambda + + +#### Commands +``` +docker build -t random-letter . + + +docker run -p 9000:8080 random-letter:latest + +curl -XPOST "http://localhost:9000/2015-03-31/functions/function/invocations" -d "{\"msg\":\"hello\"}" + +``` diff --git a/Docker/myfunction.py b/Docker/myfunction.py new file mode 100644 index 000000000..e1fbd4245 --- /dev/null +++ b/Docker/myfunction.py @@ -0,0 +1,17 @@ +try: + + import json + import sys + import requests + print("All imports ok ...") +except Exception as e: + print("Error Imports : {} ".format(e)) + + +def lambda_handler(event, context): + + print("Hello AWS!") + print("event = {}".format(event)) + return { + 'statusCode': 200, + } \ No newline at end of file diff --git a/Docker/requirements.txt b/Docker/requirements.txt new file mode 100644 index 000000000..fd7d3e06f --- /dev/null +++ b/Docker/requirements.txt @@ -0,0 +1 @@ +requests==2.25.1 \ No newline at end of file diff --git a/Dockerfile b/Dockerfile new file mode 100644 index 000000000..fb065dc56 --- /dev/null +++ b/Dockerfile @@ -0,0 +1,30 @@ +FROM amazon/aws-lambda-python:3.10 + +# Set the user as root +USER root +# Upgrade pip +RUN python3 -m pip install --upgrade pip +RUN yum install -y poppler-utils +# Install the function's dependencies using file requirements.txt +# from your project folder. +COPY Backend ./Backend +COPY client ./client +COPY Files ./Files +COPY Local_Storage ./Local_Storage + +COPY iteration1_requirements.txt . +RUN pip3 install -r iteration1_requirements.txt --target "${LAMBDA_TASK_ROOT}" + +COPY iteration2_requirements.txt . +RUN pip3 install -r iteration2_requirements.txt --target "${LAMBDA_TASK_ROOT}" +RUN chmod a+rwx Local_Storage + + + + +# Copy function code +COPY app.py ${LAMBDA_TASK_ROOT} + +# Set the CMD to your handler (could also be done as a parameter override outside of the Dockerfile) +CMD [ "app.handler" ] + diff --git a/Files/client_file_vision.json b/Files/client_file_vision.json new file mode 100644 index 000000000..7fb047d4f --- /dev/null +++ b/Files/client_file_vision.json @@ -0,0 +1,13 @@ +{ + "type": "service_account", + "project_id": "notes2text", + "private_key_id": "2fed7b9ef897663b69d3d0acf6194e99461a3506", + "private_key": "-----BEGIN PRIVATE KEY-----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\nAbdXeljWTGv1qc8rIZ4KS5vr\n-----END PRIVATE KEY-----\n", + "client_email": "image2text@notes2text.iam.gserviceaccount.com", + "client_id": "105405504203772246599", + "auth_uri": "https://accounts.google.com/o/oauth2/auth", + "token_uri": "https://oauth2.googleapis.com/token", + "auth_provider_x509_cert_url": "https://www.googleapis.com/oauth2/v1/certs", + "client_x509_cert_url": "https://www.googleapis.com/robot/v1/metadata/x509/image2text%40notes2text.iam.gserviceaccount.com", + "universe_domain": "googleapis.com" +} diff --git a/Files/documentai.json b/Files/documentai.json new file mode 100644 index 000000000..0c2932ded --- /dev/null +++ b/Files/documentai.json @@ -0,0 +1,14 @@ +{ + "type": "service_account", + "project_id": "notes2text", + "private_key_id": "b3efc571e37cecbd05aaaf9ebf958568976afa8e", + "private_key": "-----BEGIN PRIVATE KEY-----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\nvX4luLaKF1ePeQ0/Pd6cPbd/uQ==\n-----END PRIVATE KEY-----\n", + "client_email": "documentai@notes2text.iam.gserviceaccount.com", + "client_id": "113592947897573307775", + "auth_uri": "https://accounts.google.com/o/oauth2/auth", + "token_uri": "https://oauth2.googleapis.com/token", + "auth_provider_x509_cert_url": "https://www.googleapis.com/oauth2/v1/certs", + "client_x509_cert_url": "https://www.googleapis.com/robot/v1/metadata/x509/documentai%40notes2text.iam.gserviceaccount.com", + "universe_domain": "googleapis.com" + } + \ No newline at end of file diff --git a/Local_Storage/Audio/recorded_audio.wav b/Local_Storage/Audio/recorded_audio.wav new file mode 100644 index 000000000..376c4ed19 Binary files /dev/null and b/Local_Storage/Audio/recorded_audio.wav differ diff --git a/Local_Storage/Generated_Files/Narrator_Output/m1.txt b/Local_Storage/Generated_Files/Narrator_Output/m1.txt new file mode 100644 index 000000000..84cdba027 --- /dev/null +++ b/Local_Storage/Generated_Files/Narrator_Output/m1.txt @@ -0,0 +1,19 @@ +Hello! Today we will be discussing digital electronics and specifically focusing on combinational and sequential circuits, as well as adder circuits. Do you have any questions before we begin? + +No? Okay, let's start. The output of a combinational circuit depends only on its present inputs, while the output of a sequential circuit depends on both its present and past inputs. Digital circuits are of two types: combinational circuits and sequential circuits. + +Now let's move on to adder circuits. The most basic arithmetic operation is the addition of two binary digits. The logic gates accept signals from the inputs and generate signals to the outputs. They are called adder circuits, which are of two types: half-adder and full-adder. + +The truth table and block diagram of a half-adder are shown below. Realization using AOI logic is possible using one X-OR gate and one AND gate as shown in Figure 7.3a. The full-adder circuit can be realized by using one gate and the other using a single AND gate. The full-adder circuit is a combinational circuit that performs the addition of three bits (two significant bits). + +The Full-Adder adds the bits A and B and the carry-in C in and outputs the sum bit S. The Full-Adder adds the bit A and A and C in the previous column called the carry in C in, the carry out the other bit called the carrying-in-Cin. + +And you can also use a half-subtractor as a combinational circuit that subtracts one bit from the other and produces the difference. It also has an output to specify if a 1 has been borrowed. + +An n-bit parallel adder is a digital circuit that adds two binary numbers in parallel form. It consists of full adders connected in a chain, with the output carry of each full-adder connected to the input carry of the next full-adder in the chain. + +The subtraction A - B can be done by taking the 2's complement of B and adding it to A. The subtracted bit is not valid until after the cumulative propagation of two full adders (FA, and FA), and so on. The total sum (the parallel output) of a 4-bit binary adder-subtractor is not. + +The look-ahead-carry adder speeds up the process by eliminating this ripple carry delay. It examines all the input bits simultaneously and also generates the carry-in bits for all the stages simultaneously. The method of speeding up the addition process is based on the two additional functions of the full-adder, called the carry generate and carry-propagate functions. + +Do you understand everything so far? Any questions or things you want me to explain more? \ No newline at end of file diff --git a/Local_Storage/Generated_Files/Summarised_Notes/summarised_ANGELOANTU.txt b/Local_Storage/Generated_Files/Summarised_Notes/summarised_ANGELOANTU.txt new file mode 100644 index 000000000..19ed7d058 --- /dev/null +++ b/Local_Storage/Generated_Files/Summarised_Notes/summarised_ANGELOANTU.txt @@ -0,0 +1,6 @@ + This is to certify that Mr./Ms....ofFree/Euphoria secured... Second...... . place during the National Level Intercollegiate Techno-Cultural Fest, held on 12th of August 2022, organized by the Department of Computer Science, Rajagiri College of Social Sciences (Autonomous), Kalamassery, Kochi, Kerala . The Certificate is awarded to "Angelo Antu, School Of Engine, School of Engine" The certificate was awarded to Mr/Ms. Sanjay Murthy, the Higher Education, the Minister of Education of India . + + "HackManthan" is a National level Hackathon for security - 13th to 20th June 2022 . The certificate is proudly presented to Cochin University of Science And Technology's Angelo Antu. Dinha and Dr. Pradeep K, Sinha for participating in Smart India Hackathon, 2022 . Anand Deshpande was selected for selection as a finalist in HackManthan's finalist . Anil D. Sahasrabudhe was awarded a Certificate of Appreciation . + + Angelo Antu secured second prize for the hackathon conducted as part of DROID 2.0, hosted by IEEE FISAT SB in December 2021 . The prize was awarded to Angelo Antu, 4-ZERO-4IEEERobotics &.AutomationSociety . Ardra Saji and Professor Bejoy Varghese will receive the award in DotSlash 5.0 conducted at the National Institute of Technology, Surat on 7th-9th Jan, 2022 . + diff --git a/Local_Storage/Generated_Files/Summarised_Notes/summarised_incometax.txt b/Local_Storage/Generated_Files/Summarised_Notes/summarised_incometax.txt new file mode 100644 index 000000000..fa71f72dc --- /dev/null +++ b/Local_Storage/Generated_Files/Summarised_Notes/summarised_incometax.txt @@ -0,0 +1,4 @@ + The Indian Income-Tax Return of Income was filed in Form ITR-1 (SAHAJ) and Form II (ITR-4(SUGAM) The return of Income is filed and verified . The return is required to be submitted to the Indian National Revenue Service (N.S.T.L.D.T.) The Return of Tax returns are returned to the tax authorities in accordance with the Indian Income Tax Rules, 1962 . The tax returns are subject to an individual’s annual tax bill, which is refundable only, and the amount of tax paid is refunded only once . + + The tax return was submitted electronically on 29-11-2020 11:42:01 from IP address 115.96.113.113 . The return was verified by using the electronic Verification Code 6A9ECLA5JI generated through the use of the OTPITR-4 . Do not send the return to CPC, BENGALURU, Bengaluru, India, or CPC, for verification purposes. The return has been verified by the Indian Revenue Service. + diff --git a/Local_Storage/Generated_Files/Summarised_Notes/summarised_jithin2.txt b/Local_Storage/Generated_Files/Summarised_Notes/summarised_jithin2.txt new file mode 100644 index 000000000..81d0e7d6d --- /dev/null +++ b/Local_Storage/Generated_Files/Summarised_Notes/summarised_jithin2.txt @@ -0,0 +1,40 @@ + Personal Data Protection Act 2010 sets out the policies and procedures of the Group with regard to your personal data . "Genting" means Genting Malaysia Berhad and/or its holding company, subsidiaries, related and associated companies using or may be using the brands of "Genting" and "Resorts World", regardless whether such company(ies) are incorporated in or outside Malaysia . "Personal Data" means personal data as defined under the Act, including without limitation your name, age, identity, gender, date of birth, address, email address, telephone number, occupation, position held, marital status, financial status, physical or mental health or medica . + + The source of your Personal Data may come from you through your job application or information which is provided by any third parties, including recruitment agencies or . your referees, your current and previous . and . previous . employers, public records and background check agencies, any forms which you provide . The Group will obtain your personal data when you provide your . 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Anda berlaku percanggahan antara versi Bahasa Inggeris dan versi terjemahan lain untukPPDP, maka  -   - akan dirujuk dan diguna pakai. Anda masih mengekalkan perhubungan . + + Syarat bersetuju dengan terma-terma dan syarat-syarat yang ditetapkan dalam Penyata Pemprosesan Data Peribadi . ata mengesahkan bahawa saya telah membaca, memahami dan secara suara sukarela . Ata termasuk apa-apa data-peribadi sensitif (term as ini memberi persetujuan) seperti yang diperuntukkan . + diff --git a/Local_Storage/Generated_Files/cluster_questions.txt b/Local_Storage/Generated_Files/cluster_questions.txt new file mode 100644 index 000000000..bf760ab27 --- /dev/null +++ b/Local_Storage/Generated_Files/cluster_questions.txt @@ -0,0 +1,14 @@ +Module 1: + - VII. (a) Explain the internal organization of a memory chip which has 16 words + - VIII. (a) + +Module 2: + - I. (a) With necessary diagrams, explain the mechanism of address ffanslation + +Module 3: + - II. (a) With a neat diagram,,t explain the functional units of a computer. + - V. (a) Explain the purpose of carry save addition of summands in + +Module 4: + - I. (a) Explain the single bus structure with a neat diagrarn. + diff --git a/Local_Storage/Generated_Files/gpt_promt_sum/module2.txt b/Local_Storage/Generated_Files/gpt_promt_sum/module2.txt new file mode 100644 index 000000000..5aab99202 --- /dev/null +++ b/Local_Storage/Generated_Files/gpt_promt_sum/module2.txt @@ -0,0 +1 @@ + The output of a combinational circuit depends on its present . Only the past inputs of a Sequential circuit . Digital circuits (Digital Circuits) are of two types . Combinational Circuits (Digital . Electronics) Digital Electronics is of two type . Adder Circuits are of two types: half-adder and full-adder . Realization using AOI logic is possible using one X-OR gate and one AND gate . The full Adder circuit is a combinational circuit that performs the addition of three bits (two significant bits) The Full Adder adds the bits A and B and the carry-in C in and outputs the sum bit S . A half-subtractor is a combinational circuit that subtracts one bit from the other and produces the difference . It also has an output to specify if a 1 has been borrowed . It is used to subtract LSB of the subtrahend from LSB when one binary number is subtracted from the minuend . The circuit can be realized using X-OR gates and AOI gates . An n-bit parallel adder is a digital circuit that adds two b The output carry is the output of a full subtractor using only 2-input NAND gates . The carry-out of each full-adder is the carry-in to the next most significant stage of a ripple carry adder . The subtraction A - B can be done by taking the 2's complement of B and adding it to A . When M = 0, the circuit is an adder, and when M = 1, it becomes a subtractor . The speed with which an addition can be performed is governed by the time it takes for the carries to propagate or ripple through the stages of the adder . The look-ahead-carry adder speeds up the process by eliminating this ripple carry delay . Full adder is made of two half-adders and the half-adder contains an X-OR gate to produce the sum and an AND gate . The input carry Cn has to be propagated to the output only if Pn is 1 or both Gn and Pn are equal to 1 . The general expression for n stages designated as 0 through (n-1) would be: "Cn Gn-1 + Pn" A code converter is a logic circuit whose inputs are bit-patterns representing numbers (or characters) in one code and the corresponding representations in a different code . A code conversion table is a conversion table with the input and output of a 4 bit binary to Gray-style code converter . The output of the converted code table is B4-bit G4 G3 Gâ‚‚ . A 4-bit Gcode converter would be called a "4-bit" Gcode Converter . The input is a Gray code with the output a 4bit binary code . Only one output line is activated for each one of the possible combinations of inputs . A decoder is a logic circuit that converts an N-bit-binary input code into M output lines . ABC-Dg decoder takes a three-line input line and eight input lines . A particular output as determined by the A, B, C input of each gate will go HIGH only when the ENABLE line is held high . The opposite of the decoding process is called encoding . An encoder is a device whose inputs are decimal digits and/oralphabetic characters . An octal-to-binary encoder accepts 8 input lines, only one of which is activated at a given time, and produces an N-bit output code depending on which input is activated . A2 is a 1 if any of the digits D4 or D5 or D6 or D7 is a '1' and A1 = D2 + D3 + D6 + D7 and D i is 'don't care' because D i isn't present in The figure is based on the 1-to-N device . It is called DeMultiplexer (DeMux) The figure illustrates comparison of 8 and 4, and the result is HIGH (8 > 4) The result is the result of the comparison of A and B, A = B or A > B, depending on the magnitude of the input quantities . \ No newline at end of file diff --git a/Local_Storage/Generated_Files/narration.txt b/Local_Storage/Generated_Files/narration.txt new file mode 100644 index 000000000..9eca5bdad --- /dev/null +++ b/Local_Storage/Generated_Files/narration.txt @@ -0,0 +1,14 @@ +Sure! A truth table is a way of representing the outcomes of logical expressions. It lists all possible combinations of input values and their corresponding output values. The input variables in a truth table are usually denoted as "P," "Q," and so on, while the output values are usually represented as "T" or "F" for true or false. + +For example, let's consider the logical expression "P OR Q." The truth table for this expression would have two input columns, one for "P" and one for "Q," and one output column for the result of the expression. The truth table would list all possible combinations of "P" and "Q," and then determine whether the expression is true or false for each combination. + +So, for the "P OR Q" expression, the truth table would look like this: + +P Q P OR Q +------------- +T T T +T F T +F T T +F F F + +Does that make sense? Do you have any questions or need further clarification? \ No newline at end of file diff --git a/Local_Storage/Generated_Files/response.txt b/Local_Storage/Generated_Files/response.txt new file mode 100644 index 000000000..e69de29bb diff --git a/Local_Storage/notes_pdf/Btech cse 2021 (2).pdf b/Local_Storage/notes_pdf/Btech cse 2021 (2).pdf new file mode 100644 index 000000000..5a60f92bc Binary files /dev/null and b/Local_Storage/notes_pdf/Btech cse 2021 (2).pdf differ diff --git a/Local_Storage/notes_pdf/EE2-695-2019_Scheme-2023 (8).pdf b/Local_Storage/notes_pdf/EE2-695-2019_Scheme-2023 (8).pdf new file mode 100644 index 000000000..2a5f61b3e Binary files /dev/null and b/Local_Storage/notes_pdf/EE2-695-2019_Scheme-2023 (8).pdf differ diff --git a/Local_Storage/notes_txt/module1.txt b/Local_Storage/notes_txt/module1.txt new file mode 100644 index 000000000..7b6a23ebe --- /dev/null +++ b/Local_Storage/notes_txt/module1.txt @@ -0,0 +1,1611 @@ + Digital Electronics +(19-204-0302)Text Books +• 1. M. Morris Mano, Digital Logic & Computer +Design, 4/e, Pearson Education, 2013. +â— +2. FUNDAMENTALS OF DIGITAL CIRCUITS +THIRD EDITION A. Anand Kumar +Third Edition +Fundamentals of +Digital Circuits +th +A. Anand Kumar +Digital Logic +and +Computer Design +M. Morris Mano +PEARSONModule - 2Syllabus - Module 2 +• Combinational Logic Circuits: +Design of Adders, Subtractors, +Binary Parallel Adder, Carry look +ahead Adder, BCD Adder, +Multiplexer, Demutiplexer, +Magnitude Comparator, Decoder, +EncoderCombinational Logic +Logic Circuits (Digital Circuits) are of two types. +•1. Combinational Circuits. +• 2. Sequential Circuits. +Combinational Circuits +• The output of a combinational circuit depends on its present +inputs only. +Sequential Circuits. +• The output of a sequential circuit depends on not only its +present inputs but also the past inputs. +5Block diagram of a Combinational Circuit +n input +variables +Combinational +Logic Circuit +m output +variables +• A combinational circuit consists of input variables, logic +gates, and output variables. +• The logic gates accept signals from the inputs and generate +signals to the outputs. +• The n input binary variables come from an external source +and the m output variables go to an external destination. +• For n input variables, there are 2" possible combinations of +binary input values. +6Design Procedure of Combinational Logic +The procedure involves the following steps: +1. The problem is stated. +• 2. The number of available input variables and required +output variables is determined. +3. The input and output variables are assigned letter +symbols. +4. The truth table that defines the required +relationship between inputs and outputs is +derived. +• 5. The simplified Boolean function for each output is +obtained. +6. The logic diagram is drawn. +7ADDER Circuits +• Arithmetic Circuits which perform addition operations are +called Adder Circuits. +• The most basic arithmetic operation is the addition of +two binary digits. +• This simple addition consists of 4 possible operations, +namely, +•0 + 0 = 0 +• 0+1=1 +1+0=1 +1 + 1 = 10. +â— +8â— +Types of Adder Circuits +Adder Circuits are of two types. +• 1. Half Adder +• 2. Full Adder +• A combinational circuit that performs the addition of two +bits is called a half-adder. +• A combinational circuit that performs the addition of +three bits (two significant bits and a previous carry) is +called a full-adder. +9The Half-Adder +• A half-adder is a combinational circuit with two binary +inputs (augend and addend bits) and two binary +outputs (sum and carry bits). +• It adds the two inputs (A and B) and produces the sum +(S) and the carry (C) bits. +• The truth table and block diagram of a half-adder are +shown below. +Inputs Outputs +AB SC +00 00 +01 1 0 +10 1 0 +0 1 +(a) Truth table +AB +Half-adder +(b) Block diagram +S +10•The sum (S) is the X-OR of A and B. +S = AB + AB=A+B +• The carry (C) is the AND of A and B. +Therefore, C = AB +A half-adder can, therefore, be realized by using one X-OR gate and +one AND gate as shown in Figure 7.3a. Realization using AOI logic is +shown in Figure 7.3b. +A +B +-S +-C +A +B +B +A +D +(a) +(b) +Figure 7.3 Logic diagrams of half-adder. +-S +11Realization of Half Adder using +NAND Gates only +NAND logic +S = A + B = A + A + B + BB += A(â‚+B) + B(â‚ + B) += A AB + BAB += A·AB B. AB +C=AB= AB +A- +B- +AB +A. AB +B.AB +Das +-S +-C +12Realization of Half Adder using NOR +Gates only +NOR logic +S = A + B = A + Aâ‚+ B + BB += A(â‚ + B) + B(â‚ + â‚) += (A + B) (+) += A+B+A+B +A +B +C=AB=AB= A + B +IB +A+B +A+B +-C +S +Figure 7.5 Logic diagram of a half-adder using only 2-input NOR gates. +13The Full-Adder +• A full-adder is a combinational circuit that adds +two bits and a carry and outputs a sum bit and a +carry bit. +• The full-adder adds the bits A and B and the carry +from the previous column called the carry-in C in +and outputs the sum bit S and the carry bit called +the +Inputs +A B Cm +0 +0 +00110 +0 +1 +1 +1 +1 +01 +010 +0 +1 +1 +0 +1 +0 +0 +1 0 +0 +1 +1 +1 +(a) Truth table +Sum Carry +S Cout +0 +0 +0 +1 +1 1 +0 +1 +0 +1 +1 +1 +A +B +Full-adder +(b) Block diagram +S +Cout +14S = Cin+Bin + Ain + ABCin += (A + B)in +(AB+ i)Cin = (AOB) in +(AB) Cin - AOBOCin +Cout= BCin + A Cin + ABin + ABCin = AB + (AOB)Cin = AB + ACin+ +BCin +A- +B +Half-adder +Half-adder +S-AⓇB +D +D +!C=AB +S=AⓇB÷Cn +(AB)Cin +Do +Cout= (AB)C + AB +15Full Adder Using 2 Half +Adders +8- +AB +HA A B +HA +Co= (A O BICâ‚ + AB +S-A0B0C, +16Realization of Full Adder Using AOI Gates +IB +B +Cin +A +IB +AOB = A.AB-B-AB +S = AOBOCin = (AB) (AB)C Câ‚ (AB)C +in +in +Cout= Cin (AB) + AB = Câ‚ (A @ B). AB +S +A- +D +B- +A- +Cin +B +-Cout +Figure 7.9 Sum and carry bits of a full-adder using AOI logic. +17Realization of Full Adder Using NAND +Gates +B- +Cin +D +D- +C(AB) +AB +Figure 7.10 Logic diagram of a full-adder using only 2-input NAND gates. +Cout +18Realization of Full Adder Using +NOR Gates +NOR logic +We know that +Then +A- +B- +C +AOB = (A + B)+A+B +(A@B)+C+(AB) - Cin +S = AO BỌCin = (AⓇB) + Cin +Cout=AB+ Cin(AOB) = A +B+Câ‚n +A@B +AⓇB +Figure 7.11 Logic diagram of a full-adder using only 2-input NOR gates. +S +out +19SUBTRACTORS +•Arithmetic Circuits which perform subtraction operations +are called Subtractor Circuits. +The Half-Subtractor +• A half-subtractor is a combinational circuit that subtracts +one bit from the other and produces the difference. +• It also has an output to specify if a 1 has been borrowed. +• It is used to subtract the LSB of the subtrahend from the +LSB of the minuend when one binary number is +subtracted from the other. +20• A half-subtractor is a combinational circuit with two +inputs A and B and two outputs d and b. +Inputs +Outputs +d b +0 +0 +1 +0 +1 +0 +0 +1 +1 +1 +(a) Truth table +A +0 +1 +1 +0 +B +0 +0 +B- +Half-subtractor +(b) Block diagram +d = A + B = AB and b = B +·b +21Logic Diagram of Half Subtractor +A- +B1 +D +B. +D +-b +D +Figure 7.13 Logic diagrams of a half-subtractor. +- d +B. +b +d +22Realization of Half Subtractor +using NAND Gates +NAND logic +d=AB=A-AB-B-AB +b = B = B(â‚+) = B(AB) = B-AB +B +A. AB +Jar +Figure 7.14 Logic diagram of a half-subtractor using only 2-input NAND gates. +B.AB +23Realization of Half Subtractor +using NOR Gates +NOR logic +A +B +d = AOB = A + B = A + Bâ‚ + B + Ax += (A + B) + (A + B) = BABAAB +d = B = (A + B) = A(A + B) = A + (A + B) +A+ A+B +B+A+B +ED +Figure 7.15 Logic diagram of a half-subtractor using only 2-input NOR gates. +24The Full-Subtractor +• It subtracts one bit (B) from another bit (A), when already +there is a borrow b, from this column for the subtraction in +the preceding column, and outputs the difference bit (d) +and the borrow bit (b) required from the next column. +i +So a full-subtractor is a combinational circuit with three +inputs (A, B, b.) and two outputs d and b. +• The two outputs present the difference and output +borrow. +• The 1s and Os for the output variables are determined +from the subtraction of A - B - b.. +25Inputs +A Bbâ‚ +0 00 +0 +0 +0 +0 +1 +1 0 +1 +1 +100 +101 +1 +0 +1 1 +1 +1 +and +Difference +d +0 +1 +1 +0 +1 +0 +0 +1 +(a) Truth table +Borrow +b += +0 +1 +1 +1 +0 +0 +0 +1 +ABä +bâ‚- +Full-subtractor +(b) Block diagram +Figure 7.16 Full-subtractor. +d = bi + BÄ“j + Aj + Abbi +bi(AB+B) +(AB + B) += bi(AⓇB) + Fi(A+B) = A +d +b +Bobi +b = Abi + Bâ‚ + Bbâ‚ + ABbj = B(bâ‚ + i) + (AB + B)bi +AB += B + (AB)bi +26A full-subtractor can, therefore, be realized using X-OR gates and AOI +gates as shown in Figure 7.17. +bi +* +d=A0B0b +27Realization of FULL Subtractor using +NAND Gates +NAND logic +A- +B- +bâ‚ +d = A B÷bâ‚ = (A + B) bâ‚ = (AB)(AB)b; · b; (Aâ’¸B)b; +b = B + bâ‚(AB) = AB+b(A @B) +AB b (AB)=B(A + B) b (b, +(AB)] += +B.AB-bâ‚[b, (AⓇB)] += +|| +D +-b +Figure 7.18 Logic diagram of a full-subtractor using only 2-input NAND gates. +28Realization of FULL Subtractor using NOR Gates +NOR logic +B +bâ‚ +d = AOBOb;= (AB) © bâ‚ += (AB)b, +(AB) += +[(AB)+(AB)b ][b; + (A + B)b; ] +(A + B)+(AB)+b; +b; +(AB) + bâ‚ +(AB)+(AB) + b + b +(AB) + b +b= B+ bi(AB) += â‚(A + B) + (A + B)[(A+B) + bâ‚‚] += A + (A+B) + (AB)+(AB) + bâ‚‚ +Ja +DAD +Figure 7.19 Logic diagram of a full subtractor using only 2-input NOR gates. +-b +29PARALLEL +ADDER +A binary parallel adder is a digital circuit that adds two binary +numbers in parallel form and produces the arithmetic sum of those +numbers in parallel form. +• It consists of full adders connected in a chain, with the output carry +from each full-adder connected to the input carry of the next +full-adder in the chain. +• An n-bit parallel adder requires n-full adders. +Aâ‚ +FA4 +Bâ‚‚ Aâ‚‚ +FA3 +FAâ‚‚ +FAâ‚ +000 +Câ‚ +SA +S3 +Sâ‚‚ +Sâ‚ +Figure 7.20 Logic diagram of a 4-bit binary parallel adder. +B. Aâ‚ +Cin +30The Ripple Carry Adder +• The parallel adder in which the carry-out of each +full-adder is the carry-in to the next most significant +adder is called a ripple carry adder. +Câ‚ +FA4 +Câ‚‚ +B3 A3 +FA3 +Câ‚‚ +FAâ‚‚ +Sâ‚‚ +Aâ‚‚ +Câ‚ +FAâ‚ +-Cin +31• The carry-out of each stage of ripple carry adder is +connected to the carry-in of the next stage. +•The sum and carry-out bits of any stage cannot be +produced, until some time after the carry-in of that +stage occurs. +• This is due to the propagation delays in the logic +circuitry, which lead to a time delay in the addition +process. +• The carry propagation delay for each full-adder is the +time between the application of the carry-in and the +occurrence of the carry-out. +32• That the sum (Sâ‚) and carry-out (Câ‚) bits given by FA 1 +are not valid, until after the propagation delay of FAâ‚. +â— +• Similarly, the sum S, and carry-out (Câ‚‚) bits given by FA, +are not valid until after the cumulative propagation +delay of two full adders (FA, and FAâ‚‚), and so on. +• At each stage, the sum bit is not valid until after the +carry bits in all the preceding stages are valid. In effect, +carry bits must propagate or ripple through all stages +before the most significant sum bit is valid. +• Thus, the total sum (the parallel output) is not valid +until after the cumulative delay of all the adders. +334-BIT PARALLEL SUBTRACTOR +• The subtraction A - B can be done by taking the 2's complement +of B and adding it to A. +• The 2's complement can be obtained by taking the 1's +complement and adding 1 to the least significant pair of bits. +• The 1's complement can be implemented with inverters +Cout 4 +B4 A4 +FA4 +Cin4 Cout 3 +Bâ‚‚ A3 +FAâ‚‚ +Cin 3 Cout 2 +Bâ‚‚ Aâ‚‚ +FAâ‚‚ +Cin 2 Cout1 +Bâ‚ Aâ‚ +FAâ‚ +Sâ‚ +S3 +Sâ‚‚ +Figure 7.21 Logic diagram of a 4-bit parallel subtractor. +Sâ‚ +C1=1 +34BINARY ADDER-SUBTRACTOR CIRCUIT +Bâ‚‚ +CA +FAâ‚ +A4 B3 A3 +C3 +FA3 +Bâ‚‚ Aâ‚‚ +Câ‚‚ +FAâ‚‚ +Bâ‚Aâ‚ +FAâ‚ +Cin +M +Sâ‚ +Figure 7.22 Logic diagram of a 4-bit binary adder-subtractor. +35â— +â— +â— +Here the addition and subtraction operations are combined into one +circuit with one common binary adder. +This is done by including an X-OR gate with each full-adder. +The mode input M controls the operation. When M = 0, the circuit is +an adder, and when M = 1, the circuit becomes a subtractor. +Each X-OR gate receives input M and one of the inputs of B. += B. The full-adder receives the value of +• When M = 0, we have B +B, the input carry is O and the circuit performs A + B. ++ +1= +and C1 = 1. The B inputs are +• When M = 1, we have B +complemented and a 1 is auued rough the input carry. The circuit +performs the operation A plus the 2's complement of B. +36THE LOOK-AHEAD-CARRY ADDER +BA +A4 +Bâ‚‚- +Aâ‚‚ +Bâ‚‚ +Aâ‚‚ +Bâ‚ +Aâ‚ +Câ‚ +B +D +Pâ‚ +GA +G3 +Pâ‚‚ +Gâ‚‚ +Pâ‚ +Gâ‚ +Câ‚â‚ +Look-ahead-carry +generator +Câ‚ +C4 +C3 +Câ‚‚ +P +P3 +Pâ‚‚ +Pâ‚ +D +D +D +C5 +SA +Sâ‚‚ +Sâ‚‚ +છે +Sâ‚ +37In the case of the parallel adder, the speed with which +an addition can be performed is governed by the time +required for the carries to propagate or ripple through +all of the stages of the adder. +• The look-ahead-carry adder speeds up the process by +eliminating this ripple carry delay. +â— +• It examines all the input bits simultaneously and also +generates the carry-in bits for all the stages +simultaneously. +The method of speeding up the addition process is +based on the two additional functions of the +full-adder, called the carry generate and carry +propagate functions. +38Consider one full adder stage; say the nth stage of a +parallel adder. +Aâ‚- +Bâ‚ +Câ‚ +A,Bâ‚=Gâ‚ +HA A, Bâ‚= Pâ‚ +HA +Câ‚ = Pâ‚. Câ‚ +Figure 7.23 A full adder (nth stage of a parallel adder). +• It is made of two half-adders and that the half-adder contains an +X-OR gate to produce the sum and an AND gate to produce the +carry. +C1=Con= (A,B)C+ A,Bâ‚ +Sâ‚ = A, B, C, +â— +n +n +If both the bits A and B are 1s, a carry has to be generated in +this stage regardless of whether the input carry C. is a 0 or a 1. +This is called generated carry, expressed as +in +G = A.B +n +n n +39There is another possibility of producing a carry out. +• X-OR gate inside the half-adder at the input produces an +intermediary sum bit, P which is expressed as +n +P = A +n +Sâ‚‚ = Pâ‚ +n n +C. O +n +n +Next P and C are added using the X-OR gate inside the +second half adder to produce the final sum bit +and +n +☺ +output carry C = P_ . C +0 +C = +n' +â’¸ +n +(Aâ’¸B).C which becomes +n +n +input carry for the (n + 1) th stage. +n +40Consider the case of both Pn and Cn being 1. The input carry Cn has +to be propagated to the output only if Pn is 1. If Pn is 0, even if Cn is 1, +the AND gate in the second half-adder will inhibit Cn. We may thus call +Pn as the propagated carry as this is associated with enabling +propagation of Cn to the carry output of the nth stage which is denoted +as Cn+1 or Con. So, we can say that the carryout of the nth stage is 1 +when either Gâ‚‚ = 1 or Pn. Cn = 1 or both Gn and Pn. Cn are equal to 1. +For the final sum and carry outputs of the nth stage, we get the +following Boolean expressions. +Sn = Pn +Cn where Pn - An +Bn +Con = Cn+1 = Gn+ PnCn where GnAn. Bn +The carry-in to each stage is the carry-out of the previous stage. +41Based on these, the expressions for the carry-outs of various full +adders are +Câ‚ = Go + Po. Co +C2 G1 + P1. C1= Gâ‚ + P1. Go + P1. Po .Co +C3 = G2 + P2.C2 = G2 + P2. G1 + P2. P1. Go + P2. P1. Po . Co +C4 = G3 + P3.C3 = G3 + P3 . G2 + P3. P2 . Gâ‚+ P3 . P2 . Pâ‚. Go + +P3. P2. P1. Po. Co +The general expression for n stages designated as 0 through (n-1) +would be +Cn Gn-1 + Pn-1. Cn-1= Gn-1 + Pn-1. Gn-2 + Pn-1. Pn-2. Gn-3 ++ ... + Pn-1.... Po. Co +42BCD ADDER +1. Add the 4-bit BCD code groups for each decimal digit position +using ordinary binary addition. +2. For those positions where the sum is 9 or less, the sum is in +proper BCD form and no correction is needed. +3. When the sum of two digits is greater than 9, a correction of +0110 should be added to that sum, to produce the proper BCD +result. This will produce a carry to be added to the next decimal +position. +• A BCD Adder circuit must be able to do the following. +• 1.Add two 4-bit BCD code groups, using straight binary addition. +• 2.Determine, if the sum of this addition is greater than 1001 +(decimal 9); if it is, add 0110 (decimal 6) to this sum and generate a +carry to the next decimal position. +43• The first requirement is easily met by using a 4-bit binary +parallel adder +• If the two BCD code groups Aâ‚‚Aâ‚‚Aâ‚A and Bâ‚‚Bâ‚‚Bâ‚B are +3 2 1 +3 2 1 0 +applied to a 4-bit parallel adder, the adder will output +SSSSS, where S is actually C, the carry-out of the +MSB bits. +4 3 2 1 0' +The sum output S4S3 S2S1So can range anywhere from 00000 to +10010 (when both the BCD code groups are 1001 = 9). The circuitry for +a BCD adder must include the logic needed to detect whenever the sum +is greater than 01001, so that the correction can be added in. +44Cases where sum greater than 9 +Sâ‚ +0 +0 +0 +0 +0 +0 +1 +1 +1 +Sâ‚‚ +S3 +1 +1 +1 +0 +0 +0 +Sâ‚‚ +0 +0 +Table 7.1 +Sâ‚ Sâ‚ +1 +0 +1 +1 +0 +0 +0 +1 +0 +1 +0 +1 +0 +0 +0 +0 0 +0 +1 +Decimal number +10 +11 +12 +13 +14 +15 +16 +17 +18 +1. Whenever S4 = 1 (sum greater than 15) +2. Whenever S3 = 1 and either S2 or Sâ‚ or both are 1 (sums 10 to +15) +This condition can be expressed as X = S4 + S3( S2 + S1) +45Carry to the +next BCD adder +X +SA +Câ‚ +Correction logic +Câ‚ +not +used +4-bit parallel adder (74LS83) +B3 B2 B1 Bo +S3 Sâ‚‚ Sâ‚ So Aâ‚‚ Aâ‚‚ Aâ‚ Ap +Ðз +4-bit parallel adder (74LS83) +Σ3 2â‚‚ 2â‚ +BCD sum +BCD +code group +Carry from +the lower position +adder +BCD +code group +Câ‚ = 0 +Correction +adder +46CODE CONVERTERS +• A code converter is a logic circuit whose inputs are bit +patterns representing numbers (or characters) in one +code and whose outputs are the corresponding +representations in a different code. +47Design of a 4-bit Binary-to-Gray +Code Converter +• The input to the 4-bit binary-to-Gray code converter +circuit is a 4-bit binary and the output is a 4-bit Gray +code. +Gâ‚ =B4 +Gâ‚ =Bâ‚ Bâ‚‚ +Gâ‚‚=Bâ‚‚Bâ‚‚ +Gâ‚ = Bâ‚‚Bâ‚ +4-bit binary +Bâ‚‚ B3 Bâ‚‚ Bâ‚ +4 +oooooooo +0 +0 0 0 0 +0 +OOO OTTO +0 +0 0 1 +0 +0 0 1 0 +1 +0 +1 +0 1 1 0 +1 +1 0 0 0 +1 +0 0 +1 +1 +0 1 +0 +1 +0 +1 +1 +1 +1 +0 0 +1 +1 +0 +1 +11 +1 +1 1 +1 +0 0 1 +COT-OOTTO +1 +1 +1 +0 +0 +1 +0 0 +1 +1 +0 +0 +1 +1 +0 +0 +1 +1 +1 +1 +1 +0 +0 1 +0 +0 +1 +1 +1 +0 +0 +1 +1 0 +00 +(a) Conversion table +4-bit Gray +G4 G3 Gâ‚‚ Gâ‚ +0 +0 +1 +0 +0 +0 +001 +0 1 +1 +1 +1 +0 1 0 +010 +1 1 0 +1 +0 +1 +ooooooo +0 +0 +0 +1 +1 +1 +0 +1 +48G4 = +G3 = +Gâ‚‚ = +Gâ‚ = +m(8, 9, 10, 11, 12, 13, 14, 15) +m(4, 5, 6, 7, 8, 9, 10, 11) +m(2, 3, 4, 5, 10, 11, 12, 13) +m(1, 2, 5, 6, 9, 10, 13, 14) +G4=B4 +G3 =B4+B3 =B4B3+ B4B3 +G2 =B3+B2=B3B2+ B3B2 +G1 = B2+B1 B2B1 + B2B1 +49Bâ‚‚Bâ‚ +B4Bâ‚‚ +00 +01 +11 +10 +Bâ‚‚Bâ‚ +Bâ‚‚B3 +00 +01 +11 +10 +00 +1 +1 +00 +1 +0 +12 +B +0 +4 +01 +01 +8 +1 +1 +1 +1 +12 +1 1 +5 +13 +9 +5 +11 +11 +13 +1 +01 11 +1 +9 +1 +Gâ‚ =Bâ‚ +K-map for Gâ‚ +1 +3 +1 +7 +15 +11 +3 +7 +15 +10 +Gâ‚‚ = Bâ‚‚Bâ‚‚ +K-map for Gâ‚‚ +1 +1 +1 +2 +10 +6 +14 +10 +2 +6 +14 +11 10 +1 +Bâ‚‚Bâ‚ +BB 00 +00 +01 +11 +10 1 +Bâ‚‚Bâ‚ +Bâ‚‚B 00 +00 +01 +11 +1 +10 +(b) K-maps +0 +4 +12 +8 +01 +0 +1 +00 01 +5 +13 +1 +1 +11 +9 +1 1 1 +1 +3 +Gâ‚‚ =Bâ‚ Bâ‚‚ +K-map for Gâ‚‚ +ST +7 +1 1 +10 +15 14 +11 10 +11 10 +3 +7 +9 11 +Gâ‚ = Bâ‚‚Bâ‚ +K-map for Gâ‚ +2 +1 +6 +12 13 15 14 +T +C +6 B3 +Bâ‚ +10 +Bâ‚‚ +Bâ‚ +D +(c) Logic diagram +GA +G3 +Gâ‚‚ +Gâ‚ +50Design of a 4-bit +Gray-to-Binary Code Converter +• The input to the 4-bit Gray-to-binary code converter +circuit is a 4-bit Gray code and the output is a 4-bit +binary. +4-bit Gray +Gâ‚ Gâ‚‚ Gâ‚‚ Gâ‚ +0000 +00 0 1 +001 +0000 +0 0 0 1 +0010 +0010 001 1 +0110 01 00 +0111 0101 +0101 0110 +0100 01 1 1 +1100 1000 +1101 1001 +1010 +101 1 +1 100 +1 1 1 1 +1 1 1 0 +1010 +101 1 +1001 +4-bit binary +Bâ‚ Bâ‚‚ Bâ‚‚ Bâ‚ +4 +00 +1 1 1 0 +(a) Conversion table +B4 G4 +B3=G4 G3 +B2=B34G2 +B1-B2+G1 +Gâ‚ +Gâ‚‚- +Gâ‚‚ +Gâ‚ +D. +(c) Logic diagram +Bâ‚ +Bâ‚‚ +Bâ‚‚â‚ +Bâ‚ +51Gâ‚‚Gâ‚ +G.G 00 +00 +01 +11 +10 +Gâ‚‚Gâ‚ +G,G +00 +1 +11 +1 +00 +01 1 +10 1 +O +4 +12 +40 +0 +12 +11 +01 +1 +1 +13 +1 +9 +1 +1 +1 +Bâ‚=Gâ‚ +K-map for Bâ‚‚ +13 +7 +1 +15 +01 11 10 +1 +3 +1 +10 +16 +1 +1 +Bâ‚‚ = Gâ‚‚ Gâ‚‚ Gâ‚‚ +K-map for Bâ‚‚ +1 +1 +2 +14 +10 +14 +10 +Gâ‚‚G, +Gâ‚‚Gâ‚‚ 00 +8 +00 +01 1 +11 +10 1 +Gâ‚‚Gâ‚ +G,G, 00 +00 +01 1 +11 +12 +10 1 +(b) K-maps +D +01 11 10 +00 01 +12 +1 +1 +1 +5 +1 +13 +9 +1 +1 +1 +Bâ‚‚=Gâ‚ Gâ‚‚ +K-map for Bâ‚‚ +99 +1 +7 +1 +15 +1 +11 10 +3 +1 +1 +1 +14 +10 +10 +B, G, G, G, Gâ‚ +K-map for B, +52DECODERS +• A decoder is a logic circuit that converts an N-bit +binary input code into M output lines such that only +one output line is activated for each one of the +possible combinations of inputs. +N +inputs +Aâ‚‚ +AN-2 +AN-11 +2 input codes +Decoder +Do +Dâ‚ +Dâ‚‚ +-DM-2 +DM-1 +M +outputs +Only one output +is high for each +input code +Figure 7.68 General block diagram of a decoder. +53â— +Since each of the N inputs can be a 0 or a 1, there are +2N possible input combinations or codes. +For each of these input combinations, only one of the +M outputs will be active (HIGH), all the other outputs +will remain inactive (LOW). +543-Line-to-8-Line Decoder +Binary inputs +MSB +LSB +Octal outputs +-Dâ‚ = ABC +-D6 = ABC +-D6 = ABC +- +D4 = ABC +Outputs +Do D1 D2 Dj D4 Ds D6 Dy +10000000 +01000000 +00100000 +0 0 0 1 0000 +0000 1000 +0 0 0 0 0 1 0 0 +000 000 1 0 +00000001 +(a) Logic diagram +(b) Truth table +Figure 7.69 3-line to 8-line decoder. +-Dg = ABC +Inputs +A B C +000 +001 +010 +0 1 1 +100 +101 +110 +1 1 1 +-D2 = ABC +-D, = ABC +Do = ABC +55• It can be called a 3-line to 8-line decoder because it has +three input lines and eight output lines. +• It is also called a binary-to-octal decoder because it takes a +3-bit binary input code and activates one of the eight +(octal) outputs corresponding to that code. +• It is also referred to as a 1-of-8 decoder because only one +of the eight outputs is activated at one time. +56Enable Inputs +Some decoders have one or more ENABLE inputs that are +used to control the operation of the decoder. +For example, in the 3-line to 8-line decoder, if a common +ENABLE line is connected to the fourth input of each gate, +a particular output as determined by the A, B, C input +code will go HIGH only when the ENABLE line is held +HIGH. +• When the ENABLE is held LOW, however, all the outputs +will be forced to the LOW state regardless of the levels at +the A, B, and C inputs. +572-Line-to-4-Line Decoder +Do +D +-Dâ‚ +Jo +(a) Logic diagram +-Dâ‚‚ +p-Dâ‚‚ +E AB +1 x x +000 +001 +0 1 0 +011 +Do Dâ‚ Dâ‚‚ Dâ‚‚ +1 1 1 1 +0 1 +10 1 1 +1101 +1 1 1 0 +(b) Truth table +Figure 7.70 2 line-to-4 line decoder with NAND gates. +584-to-16 Decoder from Two 3-to-8 +Decoders +Binary inputs +& +Aâ‚‚ +Aâ‚ +3x8 +A decoder +DE +A +3x8 +A decoder +E +(a) Logic diagram +•Do +•Dâ‚ +dddd +·Dâ‚0 +-Dâ‚1 +-D12 +Dâ‚3 +-Dâ‚4 +-Dis +Decimal outputs +Upper decoder +Lower decoder +Binary inputs +A3 Aâ‚‚ Aâ‚ A +0000 +0001 +001 0 +0011 +0100 +0101 +0110 +0 1 1 1 +1000 +1001 +1010 +1011 +1 100 +101 +1 1 1 +Decimal +output +(active low) +(b) Function table +Do +Dâ‚ +Dâ‚‚ +Dâ‚ +Dâ‚ +De +Dâ‚ +Da +Dâ‚‚ +Dâ‚0 +Dâ‚1 +D12 +Dâ‚3 +Dâ‚4 +D15 +Figure 7.72 Connecting two 74138 3-to-8 decoders to +obtain a 4-to-16 decoder. +59• The most significant input bit A3 is connected through +an inverter to on the upper decoder (for DO through D7) +and directly to E on the lower decoder (for D8 through +D15). +• Thus, when A3 is LOW, the upper decoder is enabled +and the lower decoder is disabled. +The bottom decoder outputs all Os, and top 8 outputs +generate minterms. +• When A3 is HIGH, the lower decoder is enabled and the +upper decoder is disabled. +•The bottom decoder outputs generate minterms 1000 +to 1111 while the outputs of the top decoder are all Os. +60ENCODERS +• An encoder is a device whose inputs are decimal digits and/or +alphabetic characters and whose outputs are the coded +representation of those inputs. +i.e. an encoder is a device which converts familiar numbers or +symbols into coded format. +â— +An encoder may be said to be a combinational logic circuit that +performs the 'reverse' operation of the decoder. +The opposite of the decoding process is called encoding. +• An encoder has a number of input lines, only one of which is +activated at a given time, and produces an N-bit output code +depending on which input is activated. +61Block diagram of encoder. +Minputs +only one +HIGH at +a time +AM-â‚‚ +AM-1 +ENCODER +-000 +-00â‚ +-00â‚‚ +-O ONE +ON-1 +Ю +N-bit +output +code +62Octal-to-Binary +Encoder +• An octal-to-binary encoder (8-line to +3-line encoder) accepts 8 input lines +and produces a 3-bit output code +corresponding to the activated input. +Octal digits +Binary +Aâ‚‚ Aâ‚ Aâ‚‚ +Do 0 +000 +Dâ‚ 1 001 +Dâ‚‚ 2010 +Dâ‚‚ +D, 3011 +Dâ‚‚ 4100 +Dâ‚ 5 10 1 +Dâ‚ +6 +1 10 +D, +7 1 1 1 +(a) Truth table +Octal inputs +Dâ‚ Dâ‚‚ Dâ‚‚ D, D D Dâ‚ +(b) Logic diagram +Figure 7.62 Octal-to-binary encoder. +Binary +outputs +63• From the truth table, we see that A2 is a 1 if any of +the digits D4 or D5 or D6 or D7 is a 1. +• Therefore, A2 = D4 + D5 + D6 + D7 +â— +Similarly, A1 = D2 + D3 + D6 + D7 and +â— +• A0 = D1 + D3 + D5 + D7 +• D is not present in any of the expressions. So, D i is +0 +a don't care. +64Decimal-to-BCD Encoder +Decimal +inputs +0 +1 +2 +3 +4 DEC/BCD +5 +10 +29 +6 +7 +8 +9 +(a) Logic symbol +BCD +outputs +Decimal inputs +Po +Dâ‚ +Dâ‚‚ +Dâ‚ +Dâ‚ +Dâ‚ +De +Dâ‚‚ +Da +Dg +Decimal inputs +Dâ‚ Dâ‚‚ Dâ‚‚ Dâ‚‚ Dâ‚‚ D D7 Dg Dg +(c) Logic diagram +912 +Binary +Ag Aâ‚‚ Aâ‚ Aâ‚‚ +0 000 +0 0 0 1 +0 0 1 0 +0011 +0100 +0101 +0110 +1 +0 1 1 +1000 +1001 +3 +4 +5 +6 +7 +8 +9 +(b) Truth table +Ag +Aâ‚‚ +BCD +outputs +Figure 7.63 Decimal-to-BCD encoder. +65• This type of encoder has 10 inputs- one for each +decimal digit, and 4 outputs corresponding to the BCD +code. +• This is a basic 10-line to 4-line encoder. +• A3 = D8 + D9 +A2 = D4 + D5 + D6 + D7 +A1 = D2 + D3 + D6 + D7 +• AO = D1 + D3 + D5 + D7 + D9 +66Multiplexer (Mux) +Multiplexing means sharing. It is the process of switching +information from several lines on to a single line in a +specified sequence. +• A multiplexer or data selector is a logic circuit that accepts +several data inputs and allows only one of them to get +through to the output. +â— +It is an N-to-1 device. +674-to-1 Multiplexer +Inputs +HIGH A +LOW B +HIGH C +LOW D +½ +tz +Multiplexer +Multiplexed +serial data output +(a) The multiplexer +if the switch is connected to input A for time t1, to input B for time +t2, to input C for time t3 and to input D for time t4, the output of the +multiplexer will be as shown in the figure. +68DeMultiplexer (DeMux) +• Demultiplexing operation is the inverse +of multiplexing. +• Demultiplexing is the process of +switching information from one input +line on to several output lines. +• A demultiplexer is a digital circuit that +takes a single input and distributes it +over several outputs. +• It is a 1-to-N device. +691-to-4 Demultiplexer +vr +²7²7²7 +Input +Demultiplexer +(b) The demultiplexer +A +LOW during t +B HIGH during & +C LOW during t +D HIGH during +if the switch is connected to innut A for time +70Magnitude comparator +• Magnitude Comparator is a logic circuit +used to compare two quantities and +give an output signal indicating whether +the two input quantities are equal or +not. and if not. which of them is greater. +Comparator +Binary +inputs +A>BHIGH +A=BLOW Outputs +A 4) +71•The binary representations of the +quantities A and B to be compared are +applied as inputs to the comparator. +One of the outputs, A< B, A = B or A > B +goes HIGH, depending on the +magnitudes of the input quantities. +• The figure illustrates comparison of 8 +and 4, and the result is HIGH (8 > 4). +72 \ No newline at end of file diff --git a/Local_Storage/notes_txt/module4.txt b/Local_Storage/notes_txt/module4.txt new file mode 100644 index 000000000..f24a3860d --- /dev/null +++ b/Local_Storage/notes_txt/module4.txt @@ -0,0 +1,1448 @@ +Lecture Notes for Digital Electronics +Raymond E. Frey +Physics Department +University of Oregon +Eugene, OR 97403, USA +rayfrey@uoregon.edu +March, 2000 +1 Basic Digital Concepts +By converting continuous analog signals into a finite number of discrete states, a process +called digitization, then to the extent that the states are sufficiently well separated so that +noise does create errors, the resulting digital signals allow the following (slightly idealized): +• storage over arbitrary periods of time +• flawless retrieval and reproduction of the stored information +• flawless transmission of the information +Some information is intrinsically digital, so it is natural to process and manipulate it +using purely digital techniques. Examples are numbers and words. +The drawback to digitization is that a single analog signal (e.g. a voltage which is a +function of time, like a stereo signal) needs many discrete states, or bits, in order to give +a satisfactory reproduction. For example, it requires a minimum of 10 bits to determine a +voltage at any given time to an accuracy of ≈ 0.1%. For transmission, one now requires 10 +lines instead of the one original analog line. +The explosion in digital techniques and technology has been made possible by the incredible increase in the density of digital circuitry, its robust performance, its relatively low cost, +and its speed. The requirement of using many bits in reproduction is no longer an issue: +The more the better. +This circuitry is based upon the transistor, which can be operated as a switch with +two states. Hence, the digital information is intrinsically binary. So in practice, the terms +digital and binary are used interchangeably. In the following sections we summarize some +conventions for defining the binary states and for doing binary arithmetic. +1.1 Binary Logic States +The following table attempts to make correspondences between conventions for defining +binary logic states. In the case of the TTL logic gates we will be using in the lab, the Low +voltage state is roughly 0–1 Volt and the High state is roughly 2.5–5 Volts. See page 475 of +the text for the exact conventions for TTL as well as other hardware gate technologies. +Boolean Logic Boolean Algebra Voltage State Voltage State +(positive true) (negative true ) +True (T) 1 High (H) Low (L) +False (F) 0 L H +The convention for naming these states is illustrated in Fig. 1. The “positive true†case +is illustrated. The relationship between the logic state and label (in this case “switch openâ€) +at some point in the circuit can be summarized with the following: +The labelled voltage is High (Low) when the label’s stated function is True (False). +In the figure, the stated function is certainly true (switch open), and this does correspond to +a high voltage at the labelled point. (Recall that with the switch open, Ohm’s Law implies +that with zero current, the voltage difference across the “pull up†resistor is zero, so that +1 +the labelled point is at +5 Volts. With a closed switch, the labelled point is connected to +ground, with a 5 Volt drop across the resistor and a current of I = V/R = 5 mA through +it.) ++5 V +1 k +switch open +Figure 1: Illustration for labelling logic states (“positive trueâ€). +With the convention known as “negative trueâ€, the label would be changed to “switch +closed†with a bar over it: switch closed. Our statement becomes: +The labelled voltage is Low (High) when the label’s stated function is True (False). +So in the figure, the stated function (switch closed) is true when the voltage is low. The bar +is meant to envoke the boolean inversion operation: T¯ = F, F¯ = T, T +¯¯ = T, and so forth. +1.2 Binary Arithmetic +Each digit in binary is a 0 or a 1 and is called a bit, which is an abbreviation of binary digit. +There are several common conventions for representation of numbers in binary. +The most familiar is unsigned binary. An example of a 8-bit number in this case is +010011112 = 0 × 27 + 1 × 26 + ··· + 1 × 20 = 64 + 8 + 4 + 2 + 1 = 7910 +(Generally the subscripts will be omitted, since it will be clear from the context.) To convert +from base 10 to binary, one can use a decomposition like above, or use the following algorithm +illustrated by 79: 79/2 = 39, remainder 1, then 39/2 = 19 r 1, and so forth. Then assemble +all the remainders in reverse order. +The largest number which can be represented by n bits is 2n − 1. For example, with 4 +bits the largest number is 11112 = 15. +The most significant bit (MSB) is the bit representing the highest power of 2, and the +LSB represents the lowest power of 2. +Arithmetic with unsigned binary is analogous to decimal. For example 1-bit addition +and multiplication are as follows: 0 + 0 = 0, 0 + 1 = 1, 1 + 1 = 0, 0 × 0 = 0, 0 × 1 = 0, and +1 × 1 = 1. Note that this is different from Boolean algebra, as we shall see shortly, where +1 + 1 = 1. +Another convention is called BCD (“binary coded decmalâ€). In this case each decimal +digit is separately converted to binary. Therefore, since 7 = 01112 and 9 = 10012, then +79 = 01111001 (BCD). Note that this is different than our previous result. We will use +BCD quite often in this course. It is quite convenient, for example, when decimal numerical +displays are used. +2 +Yet another convention is Gray code. You have a homework problem to practice this. +This is less commonly used. +1.2.1 Representation of Negative Numbers +There are two commonly used conventions for representing negative numbers. +With sign magnitude, the MSB is used to flag a negative number. So for example with +4-bit numbers we would have 0011 = 3 and 1011 = −3. This is simple to see, but is not +good for doing arithmetic. +With 2’s complement, negative numbers are designed so that the sum of a number and +its 2’s complement is zero. Using the 4-bit example again, we have 0101 = 5 and its 2’s +complement −5 = 1011. Adding (remember to carry) gives 10000 = 0. (The 5th bit doesn’t +count!) Both addition and multiplication work as you would expect using 2’s complement. +There are two methods for forming the 2’s complement: +1. Make the transformation 0 → 1 and 1 → 0, then add 1. +2. Add some number to −2MSB to get the number you want. For 4-bit numbers an +example of finding the 2’s complement of 5 is −5 = −8 + 3 = 1000 + 0011 = 1011. +1.2.2 Hexadecimal Representation +It is very often quite useful to represent blocks of 4 bits by a single digit. Thus in base +16 there is a convention for using one digit for the numbers 0,1,2,...,15 which is called +hexadecimal. It follows decimal for 0–9, then uses letters A–F. +Decimal Binary Hex +0 0000 0 +1 0001 1 +2 0010 2 +3 0011 3 +4 0100 4 +5 0101 5 +6 0110 6 +7 0111 7 +8 1000 8 +9 1001 9 +10 1010 A +11 1011 B +12 1100 C +13 1101 D +14 1110 E +15 1111 F +3 +2 Logic Gates and Combinational Logic +2.1 Gate Types and Truth Tables +The basic logic gates are AND, OR, NAND, NOR, XOR, INV, and BUF. The last two are not +standard terms; they stand for “inverter†and “bufferâ€, respectively. The symbols for these +gates and their corresponding Boolean expressions are given in Table 8.2 of the text which, +for convenience, is reproduced (in part) in Fig. 2. +Figure 2: Table 8.2 from the text. +All of the logical gate functions, as well as the Boolean relations discussed in the next +section, follow from the truth tables for the AND and OR gates. We reproduce these below. +We also show the XOR truth table, because it comes up quite often, although, as we shall see, +it is not elemental. +4 +A +B Q +A B Q +0 0 0 +1 0 0 +0 1 0 +1 1 1 +Figure 3: AND gate. +A +B Q +A B Q +0 0 0 +1 0 1 +0 1 1 +1 1 1 +Figure 4: OR gate. +A +B Q +A B Q +0 0 0 +1 0 1 +0 1 1 +1 1 0 +Figure 5: XOR (exclusive OR) gate. +5 +2.2 Boolean Algebra and DeMorgan’s Theorems +Boolean algebra can be used to formalize the combinations of binary logic states. The +fundamental relations are given in Table 8.3 of the text. In these relations, A and B are +binary quantities, that is, they can be either logical true (T or 1) or logical false (F or 0). +Most of these relations are obvious. Here are a few of them: +AA = A ; A + A = A ; A + A =1; AA =0; A = A +Recall that the text sometimes uses an apostrophe for inversion (A0 +). We use the standard +overbar notation (A). +We can use algebraic expressions to complete our definitions of the basic logic gates +we began above. Note that the Boolean operations of “multiplication†and “addition†are +defined by the truth tables for the AND and OR gates given above in Figs. 3 and 4. Using +these definitions, we can define all of the logic gates algebraically. The truth tables can also +be constructed from these relations, if necessary. See Fig. 2 for the gate symbols. +• AND: Q = AB (see Fig. 3) +• OR: Q = A + B (see Fig. 4) +• NAND: Q = AB +• NOR: Q = A + B +• XOR: Q = A ⊕ B (defined by truth table Fig. 5) +• INV: Q = A +• BUF: Q = A +2.2.1 Example: Combining Gates +Let’s re-express the XOR operation in terms of standard Boolean operations. The following +truth table evaluates the expression Q = AB + AB. +A B AB AB Q +0 0 0 0 0 +1 0 0 1 1 +0 1 1 0 1 +1 1 0 0 0 +We see that this truth table is identical to the one for the XOR operation. Therefore, we +can write +A ⊕ B = AB + AB (1) +A schematic of this expression in terms of gates is given in Fig. 6 (as well as Fig. 8.25 of +the text). Recall that the open circles at the output or input of a gate represent inversion. +6 +A +B Q = Q +A +B +Figure 6: Realization of the XOR gate in terms of AND and OR gates. +2.2.2 Gate Interchangeablilty +In an example from the homework, we can make an INV gate from a 2-input NOR gate. +Simply connect the two inputs of the NOR gate together. Algebraically, if the two original +NOR gate inputs are labelled B and C, and they are combined to form A, then we have +Q = B + C = A + A = A, which is the INV operation. +Note that an INV gate can not be made from OR or AND gates. For this reason the OR and +AND gates are not universal. So for example, no combination of AND gates can be combined +to substitute for a NOR gate. However, the NAND and NOR gates are universal. +2.2.3 DeMorgan +Perhaps the most interesting of the Boolean identities are the two known as DeMorgan’s +Theorems: +A + B = A¯B¯ (or, A + B = A¯B¯) (2) +AB = A + B (or, AB = A + B) (3) +These expressions turn out to be quite useful, and we shall use them often. +An example of algebraic logic manipulation follows. It is the one mentioned at the end +of Lab 1. One is to show that an XOR gate can be composed of 4 NAND gates. From the +section above we know A ⊕ B = AB + AB. Since AA = 0 and BB = 0, we can add these, +rearrange, and apply the two DeMorgan relations to give +A ⊕ B = A(A + B) + B(A + B) = A(AB) + B(AB) =  +A(AB) + B(AB) + +2.3 Symbolic Logic +The two DeMorgan expressions above can be envoked using gate symbols by following this +prescription: Change gate shape (AND↔OR) and invert all inputs and outputs. +By examining the two rightmost columns of Fig. 2, one sees that the transformation +between 3rd and 4th columns for the gates involving AND/OR gates works exactly in this +way. For example, the DeMorgan expression AB = A+B is represented symbolically by the +equivalence between the 3rd and 4th columns of the 2nd row (“NANDâ€) of Fig. 2. We will +go over how this works, and some more examples, in class. +7 +2.4 Logic Minimization and Karnaugh Maps +As we found above, given a truth table, it is always possible to write down a correct logic +expression simply by forming an OR of the ANDs of all input variables for which the output is +true (Q = 1). However, for an arbitrary truth table such a procedure could produce a very +lengthy and cumbersome expression which might be needlessly inefficient to implement with +gates. +There are several methods for simplification of Boolean logic expressions. The process is +usually called “logic minimizationâ€, and the goal is to form a result which is efficient. Two +methods we will discuss are algebraic minimization and Karnaugh maps. For very complicated problems the former method can be done using special software analysis programs. +Karnaugh maps are also limited to problems with up to 4 binary inputs. +Let’s start with a simple example. The table below gives an arbitrary truth table involving +2 logic inputs. +Table 1: Example of simple arbitrary truth table. +A B Q +0 0 1 +0 1 1 +1 0 0 +1 1 1 +There are two overall stategies: +1. Write down an expression directly from the truth table. Use Boolean algebra, if desired, +to simplify. +2. Use Karnaugh mapping (“K-mapâ€). This is only applicable if there are ≤ 4 inputs. +In our example above, we can use two different ways of writin down a result directly from +the truth table. We can write down all TRUE terms and OR the result. This gives +Q = A¯B¯ + AB¯ + AB +While correct, without further simplification this expression would involve 3 2-input AND +gates, 2 inverters, and 1 3-input OR gate. +Alternatively, one can write down an expression for all of the FALSE states of the truth +table. This is simpler in this case: +Q = AB¯ → Q = AB¯ = A¯ + B +where the last step results from Eqn. 3. Presumably, the two expressions can be found to +be equivalent with some algebra. Certainly, the 2nd is simpler, and involves only an inverter +and one 2-input OR gate. +8 +Finally, one can try a K-map solution. The first step is to write out the truth table in +the form below, with the input states the headings of rows and columns of a table, and the +corresponding outputs within, as shown below. +Table 2: K-map of truth table. +A\B 0 1 +0 1 1 +1 0 1 +The steps/rules are as follows: +1. Form the 2-dimensional table as above. Combine 2 inputs in a “gray code†way – see +2nd example below. +2. Form groups of 1’s and circle them; the groups are rectangular and must have sides of +length 2n × 2m, where n and m are integers 0, 1, 2,.... +3. The groups can overlap. +4. Write down an expression of the inputs for each group. +5. OR together these expressions. That’s it. +6. Groups can wrap across table edges. +7. As before, one can alternatively form groups of 0’s to give a solution for Q. +8. The bigger the groups one can form, the better (simpler) the result. +9. There are usually many alternative solutions, all equivalent, some better than others +depending upon what one is trying to optimize. +Here is one way of doing it: +A\B 0 1 +0 1 1 +1 0 1 +The two groups we have drawn are A¯ and B. So the solution (as before) is: +Q = A¯ + B +2.4.1 K-map Example 2 +Let’s use this to determine which 3-bit numbers are prime. (This is a homework problem.) +We assume that 0, 1, 2 are not prime. We will let our input number have digits a2a1a0. Here +is the truth table: +Here is the corresponding K-map and a solution. +Note that where two inputs are combined in a row or column that their progression +follows gray code, that is only one bit changes at a time. The solution shown above is: +Q = a1a0 + a2a0 = a0(a1 + a2) +9 +Table 3: 3-digit prime finder. +Decimal a2 a1 a0 Q +0 0 0 0 0 +1 0 0 1 0 +2 0 1 0 0 +3 0 1 1 1 +4 1 0 0 0 +5 1 0 1 1 +6 1 1 0 0 +7 1 1 1 1 +Table 4: K-map of truth table. +a2\a1 a0 00 01 11 10 +0 0010 +1 0110 +10 +2.4.2 K-map Example 3: Full Adder +In this example we will outline how to build a digital full adder. It is called “full†because +it will include a “carry-in†bit and a “carry-out†bit. The carry bits will allow a succession +of 1-bit full adders to be used to add binary numbers of arbitrary length. (A half adder +includes only one carry bit.) +a +b +Cin +S +Cout +a i +b i +Cini +Si +Cout i +Σ +Figure 7: Block schematic of full adder. (We name our adder the “Σ chipâ€). +The scheme for the full adder is outlined in Fig. 7. Imagine that we are adding two n-bit +binary numbers. Let the inputs ai and bi be the i-th bits of the two numbers. The carry in +bit Cini represents any carry from the sum of the neighboring less significant bits at position +i − 1. That is, Cini = 1 if ai−1 = bi−1 = 1, and is 0 otherwise. The sum Si at position i is +therefore the sum of ai, bi, and Cini. (Note that this is an arithmetic sum, not a Boolean +OR.) A carry for this sum sets the carry out bit, Couti = 1, which then can be applied to the +sum of the i + 1 bits. The truth table is given below. +Cini ai bi Si Couti +0 0 0 0 0 +0 0 1 1 0 +0 1 0 1 0 +0 1 1 0 1 +1 0 0 1 0 +1 0 1 0 1 +1 1 0 0 1 +1 1 1 1 1 +With Cini = 0, we see that the output sum Si is just given by the XOR operation, ai ⊕ bi. +And with Cini = 1, then Si = ai ⊕ bi. Perhaps the simplest way to express this relationship +is the following: +Si = Cini ⊕ (ai ⊕ bi) +To determine a relatively simple expression for Couti, we will use a K-map: +Cini\ai bi 00 01 11 10 +0 0010 +1 0111 +11 +This yields +Couti = aibi + Ciniai + Cinibi = aibi + Cini(ai + bi) +which in hardware would be 2 2-input OR gates and 2 2-input AND gates. +As stated above, the carry bits allow our adder to be expanded to add any number of +bits. As an example, a 4-bit adder circuit is depicted in Fig. 8. The sum can be 5 bits, where +the MSB is formed by the final carry out. (Sometimes this is referred to as an “overflow†+bit.) +a b +Cout Cin +S +Σ +a b +Cout Cin +S +Σ +a b +Cout Cin +S +Σ +a b +Cout Cin +S +Σ +a +b 0 +0 a +b +a a +b b +3 2 1 +3 2 1 +S +0 +S S S S +4 3 2 1 +Figure 8: Expansion of 1-bit full adder to make a 4-bit adder. +2.4.3 Making a Multiplier from an Adder +In class we will discuss how to use our full adder (the “Σ chipâ€) to make a multiplier. +2.5 Multiplexing +A multiplexer (MUX) is a device which selects one of many inputs to a single output. The +selection is done by using an input address. Hence, a MUX can take many data bits and +put them, one at a time, on a single output data line in a particular sequence. This is an +example of transforming parallel data to serial data. A demultiplexer (DEMUX) performs +the inverse operation, taking one input and sending it to one of many possible outputs. +Again the output line is selected using an address. +A MUX-DEMUX pair can be used to convert data to serial form for transmission, thus +reducing the number of required transmission lines. The address bits are shared by the MUX +and DEMUX at each end. If n data bits are to be transmitted, then after multiplexing, the +number of separate lines required is log2 n + 1, compared to n without the conversion to +serial. Hence for large n the saving can be substantial. In Lab 2, you will build such a +system. +Multiplexers consist of two functionally separate components, a decoder and some switches +or gates. The decoder interprets the input address to select a single data bit. We use the +example of a 4-bit MUX in the following section to illustrate how this works. +2.5.1 A 4-bit MUX Design +We wish to design a 4-bit multiplexer. The block diagram is given in Fig. 9. There are 4 +input data bits D0–D3, 2 input address bits A0 and A1, one serial output data bit Q, and +12 +an (optional) enable bit E which is used for expansion (discussed later). First we will design +the decoder. +C3 CCC 210 +DECODER +D +D +D +D0 +1 +2 +3 +GATES +/SWITCHES Q +E MUX +A1 +A0 +Figure 9: Block diagram of 4-bit MUX. +We need m address bits to specify 2m data bits. So in our example, we have 2 address +bits. The truth table for our decoder is straightforward: +A1 A0 C0 C1 C2 C3 +0 0 1 0 0 0 +0 1 0 1 0 0 +1 0 0 0 1 0 +1 1 0 0 0 1 +The implementation of the truth table with standard gates is also straightforward, as +given in Fig. 10. +A1 +A0 +C3 C CC 2 10 +Figure 10: Decoder for the 4-bit MUX. +For the “gates/switches†part of the MUX, the design depends upon whether the input +data lines carry digital or analog signals. We will discuss the analog possibility later. The +digital case is the usual and simplest case. Here, the data routing can be accomplished +13 +simply by forming 2-input ANDs of the decoder outputs with the corresponding data input, +and then forming an OR of these terms. Explicitly, +Q = C0D0 + C1D1 + C2D2 + C3D3 +Finally, if an ENABLE line E is included, it is simply ANDed with the righthand side of this +expression. This can be used to switch the entire MUX IC off/on, and is useful for expansion +to more bits. as we shall see. +14 +3 Flip-Flops and Introductory Sequential Logic +We now turn to digital circuits which have states which change in time, usually according +to an external clock. The flip-flop is an important element of such circuits. It has the +interesting property of memory: It can be set to a state which is retained until explicitly +reset. +3.1 Simple Latches +The following 3 figures are equivalent representations of a simple circuit. In general these +are called flip-flops. Specifically, these examples are called SR (“set-resetâ€) flip-flops, or SR +latches. +R +S +Q +Q R +S +Q +Q +Figure 11: Two equivalent versions of an SR flip-flop (or “SR latchâ€). +R +S +Q +Q +Figure 12: Yet another equivalent SR flip-flop, as used in Lab 3. +The truth table for the SR latch is given below. +S S R R Q Q +1 0 0 1 1 0 +0 1 1 0 0 1 +0 1 0 1 retains previous +1 0 1 0 0 0 +The state described by the last row is clearly problematic, since Q and Q should not be +the same value. Thus, the S = R = 1 inputs should be avoided. +From the truth table, we can develop a sequence such as the following: +15 +1. R = 0, S = 1 ⇒ Q =1(set) +2. R = 0, S = 0 ⇒ Q =1(Q = 1 state retained: “memoryâ€) +3. R = 1, S = 0 ⇒ Q =0(reset) +4. R = 0, S = 0 ⇒ Q =0(Q = 0 state retained) +In alternative language, the first operation “writes†a true state into one bit of memory. +It can subsequently be “read†until it is erased by the reset operation of the third line. +3.1.1 Latch Example: Debounced Switch +A useful example of the simple SR flip-flop is the debounced switch, like the ones on the lab +prototyping boards. The point is that any simple mechanical switch will bounce as it makes +contact. Hence, an attempt to provide a simple transition from digital HIGH to LOW with a +mechanical switch may result in an unintended series of transitions between the two states +as the switch damps to its final position. So, for example, a digital counter connected to Q +would count every bounce, rather than the single push of the button which was intended. +The debounced configuration and corresponding truth table are given below. When the +switch is moved from A to B, for example, the output Q goes LOW. A bounce would result +in A = B = 1, which is the “retain previous†state of the flip-flop. Hence, the bounces do +not appear at the output Q. +Q ++5 V ++5 V +1 k +1 k +A +B +Figure 13: A debounced switch. +A B Q +1 0 0 +0 1 1 +1 1 retains previous +0 0 not allowed +16 +3.2 Clocked Flip-flops +We will soon get used to the idea of a clock as an essential element of digital circuitry. +When we speak of a clock signal, we mean a sequence of evenly spaced digital high and low +signals proceeding at a fixed frequency. That is, the clock is a continuous sequence of square +wave pulses. There are a number of reasons for the importance of the clock. Clearly it is +essential for doing any kind of counting or timing operation. But, its most important role +is in providing synchronization to the digital circuit. Each clock pulse may represent the +transition to a new digital state of a so-called “state machine†(simple processor) we will +soon encounter. Or a clock pulse may correspond to the movement of a bit of data from one +location in memory to another. A digital circuit coordinates these various functions by the +synchronization provided by a single clock signal which is shared throughout the circuit. A +more sophisticated example of this concept is the clock of a computer, which we have come +to associate with processing speed (e.g. 330 MHz for typical current generation commercial +processors.) +We can include a clock signal to our simple SR flip-flop, as shown in Fig. 14. The truth +table, given below, follows directly from our previous SR flip-flop, except now we include a +label for the nth clock pulse for the inputs and the output. This is because the inputs have no +effect unless they coincide with a clock pulse. (Note that a specified clock pulse conventionally +refers to a HIGH level.) As indicated in the truth table, the inputs Sn = Rn = 0 represent the +flip-flop memory state. Significantly, one notes that the interval between clock pulses also +corresponds to the “retain previous state†of the flip-flop. Hence the information encoded +by the one bit of flip-flop memory can only be modified in synchronization with the clock. +Q +Q +S +R +CLK +Figure 14: A clocked SR flip-flop. +Sn Rn Qn +1 0 1 +0 1 0 +0 0 Qn−1 +1 1 avoid +We are now set to make a subtle transition for our next version of the clocked flip-flop. +The flip-flop memory is being used to retain the state between clock pulses. In fact, the +state set up by the S and R inputs can be represented by a single input we call “dataâ€, or +17 +D. This is shown in Fig. 15. Note that we have explicitly eliminated the bad S = R = 1 +state with this configuration. +We can override this data input and clock sychronization scheme by including the “jam +set†(S) and “jam reset†(R) inputs shown in Fig. 15. These function just as before with +the unclocked SR flip-flop. Note that these “jam†inputs go by various names. So sometimes +the set is called “preset†and reset is called “clearâ€, for example. +Q +Q +CLK +S +_ +R +_ +D +Figure 15: A “D-type transparent†flip-flop with jam set and reset. +A typical timing diagram for this flip-flop is given in Fig. 16. Note that the jam reset +signal R overrides any action of the data or clock inputs. +CLK +D +R +_ +Q +Figure 16: Example of timing diagram for the transparent D flip-flop. (It is assumed that S +is held HIGH throughout.) +3.2.1 Edge Triggered Flip-Flops +We need to make one final modification to our clocked flip-flop. Note that in the timing +diagram of Fig. 16 that there is quite a bit of apparent ambiguity regarding exactly when +the D input gets latched into Q. If a transition in D occurs sometime during a clock HIGH, for +example, what will occur? The answer will depend upon the characteristics of the particular +electronics being used. This lack of clarity is often unacceptable. As a point of terminology, +18 +the clocked flip-flop of Fig. 15 is called a transparent D-type flip-flop or latch. (An example +in TTL is the 7475 IC.) +The solution to this is the edge-triggered flip-flop. We will discuss how this works for one +example in class. It is also discussed some in the text. Triggering on a clock rising or falling +edge is similar in all respects to what we have discussed, except that it requires 2–3 coupled +SR-type flip-flops, rather than just one clocked SR flip-flop. The most common type is the +positive-edge triggered D-type flip-flop. This latches the D input upon the clock transition +from LOW to HIGH. An example of this in TTL is the 7474 IC. It is also common to employ a +negative-edge triggered D-type flip-flop, which latches the D input upon the clock transition +from HIGH to LOW. +The symbols used for these three D-type flip-flops are depicted in Fig. 17. Note that +the small triangle at the clock input depicts positive-edge triggering, and with an inversion +symbol represents negative-edge triggered. The JK type of flip-flop is a slightlier fancier +version of the D-type which we will discuss briefly later. Not shown in the figure are the +jam set and reset inputs, which are typically included in the flip-flop IC packages. In timing +diagrams, the clocks for edge-triggered devices are indicated by arrows, as shown in Fig. 18. +D +CLK +Q D Q +CLK +D Q +CLK +Q +J +K +CLK +Figure 17: Symbols for D-type and JK flip-flops. Left to right: transparent D-type, positiveedge triggered D-type, negative-edge triggered D-type, and positive-edge triggered JK-type. +CLK CLK +Figure 18: Clocks in timing diagrams for positive-edge triggered (left) and negative-edge +triggered (right) devices. +For edge-triggered devices, the ambiguity regarding latch timing is reduced significantly. +But at high clock frequency it will become an issue again. Typically, the requirements are +as follows: +• The data input must be held for a time tsetup before the clock edge. Typically, tsetup ≈ +20 ns or less. +• For some ICs, the data must be held for a short time thold after the clock edge. Typically +thold ≈ 3 ns, but is zero for most newer ICs. +• The output Q appears after a short propagation delay tprop of the signal through the +gates of the IC. Typically, tprop ≈ 10 ns. +19 +From these considerations we see that for clocks of frequency much less than ∼ 1/(10ns) = +100 MHz, these issues will be unimportant, and we can effectively consider the transitions +to occur instantaneously in our timing diagrams. +20 +4 Counters, Registers, and State Machines +We can now apply what we know about basic flip-flops circuit elements to develop new +functions: counters and registers. In doing so, we will introduce the “state machineâ€, a +clocked sequential “processorâ€. We will examine this latter topic in more detail in a few +weeks. +4.1 Divide by Two Counter +The edge-triggered D-type flip-flops which we introduced in the previous Section are quite +useful and versatile building blocks of sequential logic. A simple application is the divide-by-2 +counter shown in Fig. 19, along with the corresponding timing diagram. +D Q +CLK +Q +IN _ +OUT +IN +Q=OUT +D=Q +_ +Figure 19: Positive edge-triggered D-type flip-flop connected as divide-by-2 counter. +4.1.1 Using the JK Flip-flop +In Lab 4 you will build an asynchronous (ripple) counter using a sequence of cascaded JK +flip-flops, rather than the D-type which is used in our discussion below. For reference, the +JK truth table is given in Fig. 20. Note that there is no fundamental advantage to using +the JK instead of the D-type, only that the JK, with the additional J = K = 1 state, makes +the divide-by-2 function slightly simpler to implement. +Q +J +K +CLK Jn Kn Qn +1 0 1 +0 1 0 +0 0 Qn−1 +1 1 Qn−1 +Figure 20: The JK Flip-flop. +21 +4.2 Asynchronous Counter +Flip-flops can be connected in series, as shown in Fig. 21. The resulting outputs are given +in Fig. 22. (Note that labels in these two figures correspond when A ≡ 20, B ≡ 21, C ≡ 22, +and D ≡ 23. Hence, this is a 4-bit counter, with maximum count 24 − 1 = 15. It is clearly +possible to expand such a counter to an indefinite number of bits. +While asynchronous counters are easy to assemble, they have serious drawbacks for some +applications. In particular, the input must propogate through the entire chain of flip-flops +before the correct result is achieved. Eventually, at high input rate, the two ends of the chain, +representing the LSB and MSB, can be processing different input pulses entirely. (Perhaps +in lab you can see this effect on the oscilloscope with a very high input frequency.) The +solution to this is the synchronous counter, which we will discuss below as an example of a +state machine. +D Q +CLK +Q +IN _ +D Q +CLK +Q +_ +D Q +CLK +Q +_ +D Q +CLK +Q +_ +2222 +0123 +Figure 21: Asynchronous (“rippleâ€) counter made from cascaded D-type flip-flops. +IN +A +C +D +B +0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 +Figure 22: Waveforms generated by the ripple counter. +22 +4.3 Registers +4.3.1 Basic Register +The figure below represents a 4-bit memory. We can think of it as 4 individual D-type +flip-flops. The important point about a data register of this type is that all of the inputs are +latched into memory synchronously by a single clock cycle. +D2 +D1 +D0 +Q3 +Q2 +Q1 +CLK +D3 +Q0 +Figure 23: 4-bit data register. +4.3.2 Shift Registers +The figure below is an example of a 4-bit shift register. These configurations are quite +useful, particularly for transforming serial data to parallel, and parallel to serial. In the +circuit below, a pulse appearing at “serial in†would be shifted from the output of one flipflop to the next on each clock cycle. Hence a serial bit pattern at the input (4 bits long in +this example) would appear as 4 parallel bits in the outputs Q0–Q3 after 4 clock cycles. This +represents the serial-to-parallel case. +D Q +CLK +D Q +CLK +D Q +CLK +D Q +CLK +CLK +SERIAL +IN +Q0 Q1 Q2 Q3 +Figure 24: 4-bit shift register. +We will discuss several examples of shift registers a few lectures hence. +23 +5 Analog/Digital Conversion +In this section we discuss the important topic of analog to digital conversion (often written +A/D), and digital to analog conversion (D/A). On one hand, most electrical measurements +are intrinsically analog. To take advantage of the great capabilities available for digital data +storage, processing, and computation, on the other hand, requires the conversion of analog +to digital. Hence, analog to digital (A/D) conversion techniques have become extremely +important. A great deal of technical effort has gone into producing A/D converters (ADCs) +which are fast, accurate, and cheap. D/A converters (DACs) are also very important. For +example, video monitors convert digital information generated by computers to analog signals +which are used to direct the electron beam at a specified portion of the monitor screen. DACs +are conceptually simpler than ADCs, although it is diffcult in practice to build a precise DAC. +We will discuss D/A conversion before A/D. But first we go over some underlying ideas. +5.1 A/D Resolution +First of all we should keep in mind that there are several different schemes for encoding +analog information as bits, depending upon what is required by a particular application. +One extreme is that of encoding the complete analog signal in as much detail as possible. +For example, a musical instrument produces an analog signal which is readily converted to an +analog electrical signal using a microphone. If this is to be recorded digitally, one naturally +would choose to digitize enough information so that when the recording is played back, the +resulting audio is not perceived to be significantly different from the original. In this case +the analog signal is a voltage which varies with time, V (t). +At any time t0, V (t0) can be sampled and converted to digital. The analog signal must be +sampled for a finite time, called the sampling time, ∆t. One may guess that it is necessary +to sample the analog signal continuously, with no gaps between consecutive samples. This +turns out to be overkill. The Nyquist Theorem states that if the maximum frequency of +inerest in the analog input is fmax, then perfect reproduction only requires that the sampling +frequency fsamp be slightly greater than twice fmax. That is, +fsamp > 2fmax +For example, for audio signals the maximum frequency of interest is usually 20 kHz. In this +case the input analog must be sampled at a little over 40 kHz. In fact, 44 kHz is typically +used. +Alternatively, it might not be of interest to represent the entire analog input digitally. +Perhaps only one feature of the analog signal is useful. One example is “peak sensing,†+where one samples and digitizes the input only at the instant where an instrument’s output +achieves a maximum analog output. Or one may average (“integrateâ€) an input signal over +some predefined time, retaining only the average value to be digitized. +For any of these sampling schemes, there remains the issue of how many bits are to be +used to describe the sampled signal V (t0). This is the question of A/D resolution. We need a +standard definition of resolution. Let’s say, for example, that we choose to digitize the input +using 12 bits. This means that we will try to match our analog input to 1 of 212 = 4096 +possible levels. This is generally done by ascribing a number from 0 to 4095. So, assuming +our ADC works correctly, the digital estimate of the analog input can, at worst, be wrong +by the range of the LSB. On average, the error is half of this. This defines the resolution. +Therefore, for our 12-bit example, the resolution is 1/(2 · 4096), or a little worse than 0.01%. +24 +5.2 D/A Conversion +The basic element of a DAC is the simplest analog divider: the resistor. First, we need to +review the two important properties of an operational amplifier (“op-ampâ€) connected in +the inverting configuration. This is shown in Fig. 25. The two important properties are +1. The “−†input is effectively at ground. (“virtual groundâ€) +2. The voltage gain is G ≡ Vout/Vin = −R2/R1. An equivalent statement is that for a +current at the − input of Iin = Vin/R1, the output voltage is Vout = GVin = −R2I = +−VinR2/R1. Sometimes this is written in the form Vout = gIin, where g is the transconductance, and g = −R2 in this case. +- ++ +R1 +R2 +VIN VOUT +Figure 25: Inverting op-amp configuration. +The basic idea of most DACs is then made clear by the 4-bit example illustrated in Fig. +26. The input 4-bit digital signal defines the position of the switches labelled a0–a3. A +HIGH input bit would correspond to a switch connected to 1.0 V, whereas a LOW connects to +ground. The configuration in the figure represents a binary input of 1010, or 1010. Since the +virtual ground keeps the op-amp input at ground, then for a switch connected to ground, +there can be no current flow. However, for switches connected to 1.0 V, the current presented +to the op-amp will be 1.0 V divided by the resistance of that leg. All legs with HIGH switches +then contribute some current. With the binary progression of resistance values shown in the +figure, the desired result is obtained. So for the example shown, the total current to the +op-amp is I = 1.0/R + 1.0/(4R)=5/(4R). The output voltage is +Vout = −RI = 5/4=1.25V +When all input bits are HIGH (1111 = 1510), we find Vout = 15/8 V. A simple check of our +scheme shows that +(5/4)/(15/8) = 2/3 = 10/15 = 1010/1111 +as expected. +5.2.1 The R-2R Ladder +This represents a rather minor point, although it is an interesting idea. The “R-2R ladder†is +of practical interest because it uses only two resistor values. Since it is difficult to accurately +fabricate resistors of arbitrary resistance, this is beneficial. The two resistances of the R-2R +25 +- ++ +R +VOUT +1.0V +R +2R +4R +8R +a 3 +a +a +a +2 +1 +0 +Figure 26: Example 4-bit DAC scheme. +are to be contrasted with the scheme represented by the circuit of Fig. 26, which employs +as many resistance values as there are bits. The idea behind the R-2R ladder hinges on +noticing the pattern of equivalences represented by Fig. 27, which can be used to replicate +an arbitrarily long ladder, and hence handle in arbitrary number of bits. +V +2R +R +R +V V/2 V V/2 +2R 2R +R += = etc. +Figure 27: Principle of the R-2R ladder. The rightmost 2R resistor can be indefinitely +relicated with this equivalent circuit. +26 +5.3 A/D Conversion +ADCs fall into 3 general types of technique: +(1) parallel encoding (flash): fast; limited accuracy +(2) successive approx. (feedback): med. fast; good accuracy +(3) single or double slope: slow; best potential accuracy +All of these techniques use a device known as a comparator. This was discussed in 431/531 +and in the text Chapters 4 and 9. Here, we will not discuss how comparators work, but we do +need to know what they do. There are many makes of comparators. We will use the model +LM311 in lab. Figure 28 shows a comparator schematically. Internally, the comparator can +be thought of as a fast, very high-gain differential amplifier (“Aâ€) with inputs “+†and “−.†+We can put a “threshold voltage†at the “−†input. Call it Vth. The circuit input Vin is +connected to the “+†input. When Vin > Vth, the comparator amplifies this difference until +the output reaches its largest possible value, which is determined by the connection through +the pull-up resistor. In the configuration shown here, as well as in Lab 5, the ∼ 1 kΩ pull-up +resistor is connected to +5 V. (Note that while +5 V is convenient for many digital circuits, +it is possible to use other values, such as +12 V.) When Vin < Vth, the output swings the +other way. This level is usually determined by a connection to one of the comparator pins. +Here, it is ground. +vout +A ++ +- +R +Figure 28: Comparator. +Hence, the comparator represents a one-bit ADC. When the analog input exceeds the +pre-defined threshold, the output goes to digital HIGH, and when the input is less that the +threshold, the output goes to digital LOW. +5.3.1 Flash ADCs +In this scheme, the input is fanned out in parallel to several comparators with monotonically +increasing thresholds. The pattern of comparator outputs is then analyzed by some combinational logic (i.e. gates) to determine the output. This technique is called flash (or parallel) +encoding. We exemplify the flash ADC scheme with the 2-bit ADC shown in Fig. 29. With +n = 2 bits, we need to define 2n = 4 possible states. These states represent 4 separate intervals. The analog input will fall into one of these intervals, and we will encode this assignment +with the 2 bits. Defining the boundaries of 2n intervals requires 2n − 1 comparators, with +the threshold of each comparator set to the appropriate boundary voltage. +27 ++ +- +C ++ +- +C ++ +- +C +Vo +Vin +R/2 +R +R +R/2 +C2 +C +C +1 +0 +Q +Q +1 +0 +Comb. +Logic +(Gates) +Figure 29: Schematic of a 2-bit flash ADC. +Let’s go through a concrete example. Assume that our FADC circuit is designed to handle +analog voltage input signals in the range −0.5 to 3.5 V. Thus, we have a 4-volt total input +range, with each interval spanning 1.0 V. Therefore, each state will have a maximum error, +or resolution, of half the interval, or 0.5 V. (This is 4.0/(2 · 2n), as we said previously in our +definition of resolution.) So an input which is in the range 2.5–3.5 V will give a HIGH output +only to comparator output C2, and our digital estimation will correspond to 3.0 V. Hence, +the threshold for the upper comparator (its “−†input) should be set at 2.5 V. Similarly for +the remaining comparators we work out the values which are given in the table below, where +Vest is the digital estimate which corresponds to each state. +Vin range Comparator Threshold Vest C2C1C0 Q1Q0 +2.5–3.5 V C2 2.5 V 3.0 V 111 11 +1.5–2.5 V C1 1.5 V 2.0 V 110 10 +0.5–1.5 V C0 0.5 V 1.0 V 100 01 +−0.5–0.5 V – – 0.0 V 000 00 +Using Ohm’s and Kirchoff’s Laws, we arrive at the resistance ratios shown in Fig. 29 in +order to achieve the desired comparator thresholds. All that remains is to determine the gate +logic to convert the pattern of comparator outputs to a 2-bit digital output. Generalizing +from the above, we see that we have agreement with our previous statements: For an n-bit +ADC, we require 2n − 1 comparators, and the resolution is ∆V/2n+1, where ∆V is the full +range of analog input. +28 +5.3.2 Successive Approximation ADCs +This technique is illustrated by Fig. 30, which is also the one given for Lab 5. It uses a +digital feedback loop which iterates once on successive clock cycles. The function of the +successive approximation register, or SAR, is to make a digital estimate of the analog input +based on the 1-bit output of the comparator. The current SAR estimate is then converted +back to analog by the DAC and compared with the input. The cycle repeats until the “best†+estimate is achieved. When that occurs, this present best estimate is latched into the output +register (written into memory). By far the most common algorithm employed by SARs is +the binary search algorithm. This is the one used by the SAR in Lab 5, and is illustrated in +the example in the next secion. ++ +- +311 +/ +8 +AD557 +DAC +74LS503 SAR +D Q +_ 8 +/ +8 +Analog +In +Digital +Out +Vee +Vcc +8-bit +Register ++5 V Clock In +/ +8 +HCT574 +Figure 30: Scheme for 8-bit successive approximation, or feedback, ADC. +5.3.3 Binary Search Example +In this example we will see the binary search algorithm in action. The binary search algorithm +can be summarized with the following words: Go to the midpoint of the remaining nonexcluded range. In our example, we assume an 8-bit ADC with an expected input voltage +range of 0 to 10 V. So, naturally we choose the digital output to be 000000002 = 0 when +the input is 0 V, and 111111112 = 255 when the input is 10 V. Hence, the LSB represents a +voltage step ∆V = 10/255 = 39.22 mV. +Let the input voltage be some arbitrary value, 7.09 V. Now let’s see how the algorithm +works. Translating the words for the algorithm, written above, to what the SAR actually +does is straightforward. The SAR always outputs one of two results, depending upon whether +the output from the comparator was TRUE or FALSE. More precisely, the comparator will issue +a HIGH if the current estimate is too small compared to the actual input, or a LOW if it is too +big. The SAR then does the following: +1. If estimate too small, add 1 to MSB−(n + 1) ; or +29 +2. If estimate too big, subtract 1 from MSB−(n + 1) . +where n is the current clock cycle (see table). +0 +2 +6 +8 +10 +0 +4 +2468 +Vin (V) +time +(clock cycles) +7.09 V +Figure 31: Binary search algorithm in action. The analog input is 7.09 V. The digital +estimate for each clock cycle is represented by the solid line, and corresponds to the value of +Vest in the table below. +Clock Cycle, n SAR Bits SAR Bit Sum Vest (V) comp. decision +0 01111111 127 4.98 too small +1 10111111 127 + 64 = 191 7.49 too big +2 10011111 191 − 32 = 159 6.24 too small +3 10101111 159 + 16 = 175 6.86 too small +4 10110111 175 + 8 = 183 7.18 too big +5 10110011 183 − 4 = 179 7.02 too small +6 10110101 179 + 2 = 181 7.10 too big +7 10110100 181 − 1 = 180 7.06 too small +The binary search algorithm is guaranteed to find the best possible estimate in a number +of clock cycles equal to the number of bits. In the example above, the best estimate was +actually determined on the seventh clock cycle (n = 6). But since the input value was +between the digital estimates 180 and 181, there was no way for the ADC to determine +which estimate was closer to the actual input value (without adding one more bit). Since +the input can fall anywhere within 180 and 181 with equal likelihood, there should be no +30 +bias introduced with this method due to systematically choosing a digital estimate which is +too small or too big. This is the desired outcome. +The binary-search algorithm is fast and efficient, and also has the advantage that it +completes its estimation in a well determined number of clock cycles. Hence, the final digital +result can always be latched after n clock cycles, where n is the number of bits. (Many +ADCs actually wait one additional clock cycle in order to guarantee that bits have settled, +are latched properly, and are reset for the next input. +5.3.4 Single/Dual Slope ADCs +These techniques are slower than flash or successive approximation, but in principle can be +quite accurate. The improved accuracy is for two reasons, because time, which is robustly +measured using digital techniques, is used as the measured quantity, and because there is +some immunity to noise pickup, especially for the dual slope case. +The single slope technique is illustrated in Fig. 32, which is taken from Figure 9.54 of +the text. The device near the input and the capacitor is an FET transistor which is used as +a switch. When the input to the FET gate, which comes from the Q output of the D-type +flip-flop, is LOW, then the FET is switched off, and it draws no current. However, when Q +goes HIGH, the FET pulls the + input of the comparator to ground, and holds it there. The +box marked “osc†represents a typical digital clock. The arrow within the circle connected to ++Vcc is the symbol for a “current sourceâ€, which means that its output is a constant current, +regardless of the impedance at its output (within reasonable bounds). +Figure 32: Scheme for single-slope ADC, from text. +The process begins when a rising-edge signal is sent to the flip-flop, for example from +a debounced switch. Since the D input is HIGH, then Q goes HIGH. Hence the counter, no +longer being held at reset by the flip-flop, begins counting. At the same time the FET is +31 +switched off and a signal is sent to the − input of the comparator. Now we must analyze +the nature of this signal. +The voltage across a capacitor Vcap, is related to its stored charge by Vcap = Q/C, where +C is the capacitance. Differentiating gives dVC/dt = I/C. Now, because of the current +source, the right-hand side of this equation is a constant. Finally, since one side of the +capacitor is at ground, then the comparator + input is just Vcap. Hence, we can integrate +our expression over a time interval ∆t to give: +V+ = Vcap = (I/C)∆t +Since I/C is a known constant, this equation allows one to convert the V+ input to a time +∆t to be measured by the counter. This linear relation between V+ (= Vcap) and ∆t is +illustrated in the figure. The counter stops (is reset) and its final count stored in the register +when V+ becomes equal to Vin, thus changing the state of the comparator. This also resets +the flip-flop, thus returning the circuit to its initial state. +The dual-slope ADCs work similarly, but with a two-step process. First, a capacitor +is charged for a fixed time Ï„ with a current source whose current is proportional to Vin, +I = αVin, where α is the constant of proportionality. Hence, Vcap is proportional to Ï„ : +Vcap = αVinÏ„/C. The capacitor is then discharged at constant current I0 and the time ∆t to +do so is measured. Therefore, +∆t = [C/I0 +] [ατ/C] Vin = βVin +where β = ατ/I0 is a known constant. +This technique has two advantages compared with single-slope. First, we see from the +equation above that the result is independent of C. This is good, as precise capacitance +values are difficult to fabricate. Second, the integration of the input voltage in the charge-up +step allows 60 Hz pickup noise (or other periodic noise) to be averaged to zero. +32 +6 Counters, Registers, and State Machines II +The general scheme for a state machine is given in Fig. 33. It has n bits of memory, k +inputs, and m outputs. It consists of a synchronous data register (lower box) which stores +the machine’s present state. A set of separate flip-flops can be used for this, as long as they +are clocked synchronously. The logic in the upper box acts upon the current state, plus any +inputs, to produce the machine’s next state, as well as any outputs. Upon each pulse of the +clock input CLK, the machine is moved from the present state to the next state. We will +introduce this topic using counters as examples, then moving to more general applications. +We will see, in fact, that the state machine prepresents a simple processor: The inputs can be +generalized to be the processor program and the logic might be replaced by a random-access +memory (RAM). +D0 +D1 +D2 +. +. +. +Dn-2 +Dn-1 +CLK +Q0 +Q1 +Q2 +Qn-2 +Qn-1 +. +. +. +Comb. Logic +or +RAM +n n +k +A0-Ak-1 +INPUTS OUTPUTS +B0-Bm-1 +m +Figure 33: General scheme for state machine. +The strategy for applying this scheme to a given problem consists of the following: +1. Identify the number of required states, `. The number of bits of memory (e.g. number +of flip-flops) required to specify the m states is at minimum n = log2(m). +2. Make a state diagram which shows all states, inputs, and outputs. +3. Make a truth table for the logic section. The table will have n + k inputs and n + m +outputs. +4. Implement the truth table using our combinational logic techniques. +33 +6.1 State Machine Introduction: Synchronous Counters +Counters implemented as state machines are always synchronous, that is the entire circuit is +in phase with the clock. Recall that our previous “ripple†counters were asynchronous — logic +was initiated at different times throughout the circuit. Synchronous systems are essential +whenever a sequential system requires more than a very modest speed or complexity. +6.1.1 Example: Up/down 2-bit Synchronous Counter +A 2-bit counter requires 4 states, with each state corresponding to one of the 4 possible +2-bit numbers. Hence, 2 bits of memory are required. We will use 2 flip-flops (D-type) to +implement this. The state diagram is given in Fig. 34. Each circle represents one of the +states, and the arrows represent a clock pulse which offers a transition to another state (or +possibly to remain at the present state). The 4 states are specified by the 2 bits of memory: +A = 00, B = 01, C = 10, D = 11. Note that we are free to label the states as we choose, +as long as they are uniquely specified. However, in this case it is easiest to choose labels +which correspond to our desired outputs, that is the 2-bit binary sequence 00, 01, 10, and +11. Hence, these labels are equivalent to our desired outputs, call them Q1Q0, which are +available at each state. (Note that the lettered labels A–D are superfluous; they could be +omitted.) +A +B +C +D +u=1 +u=0 +u=1 +u=0 +u=1 +u=0 +u=1 +u=0 +00 +01 +10 +11 +Figure 34: State diagram for 2-bit up/down synchronous counter. +Our processor has one input bit u, which programs the up-counting (u = 1) or downcounting (u = 0) functions. In this case, the state machine outputs are the two bits of the +present state, Q1Q0, so we do not reproduce them in our truth table. The truth table for +the logic is below. +34 +Present State Next State +u Q1Q0 D1D0 +1 A 00 B 01 +1 B 01 C 10 +1 C 10 D 11 +1 D 11 A 00 +0 A 00 D 11 +0 D 11 C 10 +0 C 10 B 01 +0 B 01 A 00 +We can now envoke the logic as usual. We have 2 “outputsâ€, D0 and D1, which are to +be evaluated separately. From the truth table, or using a K-map, we see that +D1 = u ⊕ (Q0 ⊕ Q1) ; D0 = Q0 +6.1.2 Example: Divide-by-Three Synchronous Counter +Our state machine is supposed to count input pulses (input at the CLK) and set an output bit +HIGH on every 3rd input pulse. Note that this could represent either a 2-bit (total) counter, +or more generally the 2 least-significant bits of a many-bit counter. +We require 3 states, therefore we need 2 bits of memory (2 D-type flip-flops, for example). +These 2 flip-flops can describe 4 states, so we will have one “unused†state. A state diagram +is shown in Fig. 35, with one way of labelling the states and output bit (called p) given. +A +B +C +D +00 +01 +10 +11 +p=1 +Figure 35: State diagram for a divide-by-3 synchronous counter. +The truth table for the combinational logic is below. It is important that the “extra +state†D = 11 be given an exit path, otherwise your processor may end up there upon +power-up and remain stuck. (This effect has probably come to your attention with the +“frozen†computer, which may require a reboot.) Also, note that we could have taken the +output p from any of the states A, B, or C. +35 +Present State Next State Output +Q1Q0 D1D0 p +A 00 B 01 0 +B 01 C 10 1 +C 10 A 00 0 +D 11 A 00 0 +What are the logic expressions for our 3 “outputs†of this truth table (D1, D2, and p) ? +How would this be implemented with D-type flip-flops and logic gates? With JK flip-flops +replacing the D-type? +36 +7 Memories and Processors +7.1 Memory Terminology +We will not discuss the topic of data storage technologies per se. We are mostly interested +here in the question of how data storage can be effectively organized. The important common +element of the memories we will study is that they are random access memories, or RAM. +This means that each bit of information can be individually stored or retrieved — with a +valid input address. This is to be contrasted with sequential memories in which bits must +be stored or retrieved in a particular sequence, for example with data storage on magnetic +tape. Unfortunately the term RAM has come to have a more specific meaning: A memory +for which bits can both be easily stored or retrieved (“written to†or “read fromâ€). Here is +a rundown on some terms: +• RAM. In general, refers to random access memory. All of the devices we are considering +to be “memories†(RAM, ROM, etc.) are random access. The term RAM has also +come to mean memory which can be both easily written to and read from. There are +two main technologies used for RAM: +1.) Static RAM. These essentially are arrays of flip-flops. They can be fabricated +in ICs as large arrays of tint flip-flops.) “SRAM†is intrisically somewhat faster than +dynamic RAM. +2.) Dynamic RAM. Uses capacitor arrays. Charge put on a capacitor will produce +a HIGH bit if its voltage V = Q/C exceeds the threshold for the logic standard in use. +Since the charge will “leak†off through the resistance of the connections in times of +order ∼ 1 msec, the stored information must be continuously refreshed (hence the term +“dynamicâ€). Dynamic RAM can be fabricated with more bits per unit area in an IC +than static RAM. Hence, it is usually the technology of choice for most large-scale IC +memories. +• ROM. Read-only memory. Information cannot be easily stored. The idea is that bits +are initially defined and are never changed thereafter. As an example, it is generally +prudent for the instructions used to initialize a computer upon initial power-up to be +stored in ROM. The following terms refer to versions of ROM for which the stored bits +can be over-written, but not easily. +• PROM. Programmable ROM. Bits can be set on a programming bench by burning +“fusible links,†or equivalent. This technology is also used for programmable array +logic (PALs), which we will briefly discuss in class. +• EPROM. ROM which can be erased using ultraviolet light. +• EEPROM. ROM which can be erased electronically. +A few other points of terminology: +• As you know, a bit is a binary digit. It represents the smallest element of information. +• A byte is 8 bits. +• A “K†of memory is 210 = 1024 bits (sometimes written KB). And a megabit (MB) is +1K × 1K bits. +37 +• RAM is organized into many data “words†of some prescribed length. For example, a +RAM which has 8K = 8192 memory locations, with each location storing a data word +of “width†16 bits, would be referred to as a RAM of size 8K × 16. The total storage +capacity of this memory would therefore be 128KB, or simply a “128K†memory. +(With modern very large scale integration (VLSI) technology, a typical RAM IC might +be ∼ 16 MB. +• Besides the memory “size,†the other important specification for memory is the access +time. This is the time delay between when a valid request for stored data is sent to +a memory and when the corresponding bit of data appears at the output. A typical +access time, depending upon the technology of the memory, might be ∼ 10 ns. +7.2 Memory Configuration +As stated above, the term “memory†refers to a particular way of organizing information — +by random access — which is distinct from the less specific term “data storage.†Figure 36 +shows how an 8-bit RAM (8 × 1) is organized. (This is a very small memory, but illustrates +the concepts.) Our RAM consists of three main components: an 8-bit multiplexer, an 8-bit +demultiplexer, and 8 bits of storage. The storage shown consists of edge-triggered D-type +flip-flops. Hence, this is evidently a “static RAM.†(There is no fundamental reason for +using edge-triggered flip-flops. They could just as easily be level-triggered, like the simple +“clocked†S-R flip-flop of Fig. 14.) +. +. +. +. +. +. . +. +. +WE +1-->8 +DeMUX +D +Q7 +Q0 +Q1 +a2 a1 a0 +a2 a1 a0 +D Q +CLK +CLK +D Q +D0 +D1 +D7 +Q +8-->1 +MUX +OE +__ +Data +In +write +enable +Data +Out +/ +3 +/ +3 +a2 a1 a0 +Figure 36: An 8 × 1 bit RAM. +38 +Our example RAM has 6 external connections which are inputs (data in, write enable +(WE), 3-state enable (OE), and 3 address bits (A = a2a1a0), and has one output connection +(data out), giving 7 external connections total, plus 2 for power/ground. To write information +to the RAM, one would supply a valid address, for example A = 101. The data bit to be +written to location 101 is to appear at the data input as either a logic HIGH or LOW signal. +And to enable the writing into this bit, the WE signal must be asserted. This then appears +at the Q5 output of the demultiplexer, and is passed on to the appropriate flip-flop, which +stores the input data bit and passes it on to the Q5 multiplexer input. +To read data from our RAM, one asserts an address, so that the selected bit is sent to +the MUX output and then the 3-state buffer. The purpose of the 3-state buffer is to ensure +that no digital outputs are directly connected together, for example if our RAM output were +connected to a data “bus,†which in turn was connected to several other devices. Recall +that the 3-state devices have outputs which are effectively disconnected if there is no enable +signal. So if the output data connection of our RAM is connected to a data bus, then the OE +signal must be coordinated with any other outputs also connected to the data bus. When it +is OK to read data from the RAM (all other output devices are disconnected from the bus), +the OE signal is asserted and the MUX output will appear at the RAM output. +One could of course also store the 8 bits of data directly to an 8-bit data register, rather +than using the RAM configuration outlined above. In this case, the number of external +connections is 17 (8 data in, 8 data out, and 1 clock), compared with the 7 of our RAM. For +a more realistic case where the number of bits of memory n is much larger than our example, +we generalize the above to arrive at 4 +log2(n) external connections for the RAM, compared +with 1 + 2n for the standalone register. Obviously for large n, the register is impractical, +whereas the RAM remains reasonable. Actually, it is even somewhat better than this for the +RAM case, since the number of external connections does not grow with the width of the +stored data words. Hence, a RAM of size 1K × 16 = 16 KB requires only 14 connections. +This is to be compared with 32,001 connections for the register. Note that the RAM can +only supply one bit at a time to the output. This may seem like a handicap, but is actually +well matched to standard microprocessors. +7.3 A State Machine with Memory +For reference, our usual state machine configuration is shown again in Fig. 37. Now we +consider the use of a memory with a state machine, as depicted in Fig. 38. A random access +memory is used in place of the usual combinational logic. (A ROM has been specified, to +emphasize that we are not changing the memory — once it is defined initially, it is only read +from. The memory is used to conveniently encode the connection between present and next +states. +To start with, let’s assume a state machine with no external inputs or outputs. Then +the state machine’s present state (PS) becomes an address which is input to the ROM. The +data word stored in the ROM at that address then corresponds to the next state (NS). This +correspondence had been initially programmed into the ROM, just as the specific combinational logic in our old state machine had to be pre-determined. So if the PS as defined by +the Q bits at the data register are, for example, 1001, then the ROM data word at address +1001 will be the NS which is then passed back to the register. When there are also external +inputs, as there will be for most anything of interest, these are combined with the PS bits +to form a longer address for the ROM. Similarly, any external outputs are combined with +39 +D0 +D1 +D2 +. +. +. +Dn-2 +Dn-1 +CLK +Q0 +Q1 +Q2 +Qn-2 +Qn-1 +. +. +. +Comb. Logic +or +RAM +n n +k +A0-Ak-1 +INPUTS OUTPUTS +B0-Bm-1 +m +Figure 37: The standard state machine configuration. +the NS bits in the data word. +This should become clear with an example. +7.3.1 Example: Divide by 2 or 3 Counter +We will use a state machine with ROM, as in Fig. 38, to design a counter which either divides +by 2 or by 3, depending upon the value of an external input bit p. This state machine will +require 3 states, therefore we will need to describe 4 states, using 2 bits. We can label the +states A = 00, B = 01, C = 10, and D = 11. Let p = 0 be the divide by 2 case, and p = 1 +the divide by 3. The output bit r = 1 when the present state is B. Otherwise r = 0. State +D is normally unused. The truth table is below. The student should draw the corresponding +state diagram. +Present State Next State +p Q1Q0 D1D0 r +0 00 A B 01 0 +0 01 B A 00 1 +0 10 C A 00 0 +0 11 D A 00 0 +1 00 A B 01 0 +1 01 B C 10 1 +1 10 C D 11 0 +1 11 D A 00 0 +This ROM requires 3 address bits (2 for PS and 1 for input bit p), which corresponds to +8 locations in memory. Each location has a data word which has length 3 bits (2 for NS and +40 +i +i+1 +i-1 +d7 d6 d5 d4 d3 d2 d1 d0 +etc +1023 +etc +0 +Q0 +Q1 +Q2 +D3 Q3 +D2 +D1 +D0 +4 +4 +4 +6 +8 10 +External +Inputs +Present +State +Next +State +CLK +Outputs +1K X 8 ROM +Figure 38: Toward a microprocessor: Replacing the combinational logic with a memory. +1 for the output bit r). Therefore, the size of this memory is 8 × 3, or 24 total bits. A very +small ROM indeed. The programming of the ROM is very straightforward and can be read +directly from the truth table above. We just need to set an encoding convention. Let the +addresses be encoded as pQ1Q0 and the data words as D1D0r. For example, let’s look at +the 5th row of the truth table. The address would be 100 and the data word at this address +would be 010. The remaining bits of the ROM would be programmed in the same way. So +one would initially “burn in†these bit patterns into the ROM and put it into the circuit. +That’s all there is to it. Of course if one were careful not to overwrite the memory, or if an +evolving logical pattern were required, then a RAM could be used instead of the ROM. +7.3.2 Generalization to Microprocessors +A state machine with zero input bits can perform a counter-like function, but not more: +its next state is limited to be a function only of the present state. A single input bit can +be used to “program†the state machine to behave in one of two possible ways for each +present state, as we discussed, for example, with the up/down counter of Section 4.4.1, or +the example in the preceeding section. On the other hand, with n inputs, the machine can +perform 2n different operations. So, for example, with n = 8 the machine can perform one +of 256 different operations on each clock cycle. This tremendous potential and flexibility. +The input bits can themselves be sequenced — stored externally in a specific sequence which +41 +is then applied step by step to the state machine inputs on successive clock cycles. Such a +stored sequence of operations is a program and the 256 operations represent the programming +operations. In Fig. 38 we have essentially configured a simple microprocessor. The inputs +and outputs would need to be connected to buses (via 3-state buffers where appropriate), +which in turn are also connected to memories which store the program and any output or +input data. The buses would also be connected to various input/output devices, mass storage +devices, etc. +42 \ No newline at end of file diff --git a/Local_Storage/pyqs_text/Computer Architecture and Organization 2017 April (2015 Ad).txt b/Local_Storage/pyqs_text/Computer Architecture and Organization 2017 April (2015 Ad).txt new file mode 100644 index 000000000..6ec5065b0 --- /dev/null +++ b/Local_Storage/pyqs_text/Computer Architecture and Organization 2017 April (2015 Ad).txt @@ -0,0 +1 @@ + \ No newline at end of file diff --git a/Local_Storage/pyqs_text/Computer Architecture and Organization 2019 April (2015 Ad).txt b/Local_Storage/pyqs_text/Computer Architecture and Organization 2019 April (2015 Ad).txt new file mode 100644 index 000000000..4f6a7f48c --- /dev/null +++ b/Local_Storage/pyqs_text/Computer Architecture and Organization 2019 April (2015 Ad).txt @@ -0,0 +1,112 @@ +BTS-IV-O4 i9-06s5 + +Reg. I.do. + +B.Tech. Degree IV Semester Exfrmi + +019 + +CS 15-1.403 COMPUTER ARCHITECTURE AI\iD +(2A15 Scherne) + +fiximum Marks : 60 + +Time : 3 Hours + +PARTA +(Answ er ALL questions) + +I. + +(10 x 2 :20) + +(a) Explain the operating steps involved in the execution of a complete +instruction. + +(b) What is meant by stack? Explain the basic stack operations. +(c) Differentiate between RISC and CISC architectures' +(d) What do you mean by carry look ahead addition? +(e) List out the control sequence for execution of the instruction +ADD (R3), R1. + +(0 What is meant by prefetching of micro instructions? +(g) Differentiate between write through and write back protocols' +(h) What is memory interleaving? What are the advantages? +(i) what is an intemrpt? List out the sequence of events involved in +handling an interrupt request from a single device. + +0) Write about any two widely used bus standards. +PART B + +(4 x 10 :40) + +II. (a) With a neat diagram,,t explain the functional units of a computer. +(b) Evaluate (A + B) (c + D) using (i) only three address instructions, + +(4) + +(ii) only two address (iii) only one address instructions (iv) only zero +address instructions. + +OR + +m. (a) What is meant by addressing mode? Explain any three addressing modes +with an example for each. +(b) what is meant by uo mapped vo ? How does it differ from memory + +(7) +(3) + +mapped VO? + +ry. (a) Explain in detail about the hardwired control unit with necessary +diagrams. +(b) Explain the Booth's algorithm for fast multiplication with an example. + +(s) +(s) + +OR + +V. (a) Explain the purpose of carry save addition of summands in +multiplioation. +(b) Explain the principle of restoring division with an exampleyI. (a) With necessary diagrams, explain the mechanism of address ffanslation +(b) + +in virtual memory based on Paging. +What is translation lookaside buffer? + +(6) +(4) +(6) + +(4) + +OR + +VII. (a) Explain the internal organization of a memory chip which has 16 words +of 8 bits each. +(b) Explain any two cache memory mapping functions. + +Vru. (a) Explain about intemrpt nesting with necessary diagrams. +(b) Explain briefly about the Universal Serial bus. +1a. (a) +(b) + +1ur + +(4) + +(s) +(s) + +OR +What is meant by exceptions? What are the different types of exceptions? +Differentiate between centralised and distributed bus arbitration in DMA. + +*t+ + +(4) +(6) + + \ No newline at end of file diff --git a/Local_Storage/pyqs_text/Computer Architecture and Organization 2022 April (2015 Ad).txt b/Local_Storage/pyqs_text/Computer Architecture and Organization 2022 April (2015 Ad).txt new file mode 100644 index 000000000..beebdbb07 --- /dev/null +++ b/Local_Storage/pyqs_text/Computer Architecture and Organization 2022 April (2015 Ad).txt @@ -0,0 +1,169 @@ +BTS-IV(S)-04.22-0230 + +Reg. No. + +e + +I I I I I I I I + +B. Tech. Degree IV Semester Supplementary Examination +April 2022 +CS 15-1403 COMPUTER ARCHITECTURE AND ORGANIZATION +(2015 Scheme) +Time: 3 Hours + +Maximum Marks: 60 + +PART A +(Answer ALL questions) +(10 X 2 = 20) +I. + +(a) + +Differentiate between Big-Endian and Little-Endian Assignments with an +example. + +(b) + +List out the various steps needed to execute the machine instruction +LOAD R2, LOC. + +(c) + +Write notes on Program-Controlled 1/0. + +(d) + +What do you mean by prefetching of microinstructions? + +(e) + +Define emulation. + +(f) + +Explain the concept of fast addition. + +(g) + +What is translation lookahead buffer? What are the advantages? + +(h) + +Differentiate between SRAM and DRAM. + +(i) + +What are exceptions? List out any two types of exceptions. + +6) + +What is the difference between a subroutine and an interrupt-service +routine? + +PART B +(4 X IQ= 40) +II. + +(a) +(b) + +Define stack. Explain with an example the sequence of operations in a +stack when a subroutine is encounterd. +Differentiate between Register Transfer Notation and Assembly-Language +Notation. + +(6) +(4) + +OR +III. + +(a) + +IV. + +(b) +(a) +(b) + +What are addressing modes? Explain any two addressing modes with an +examples. +Differentiate between CISC and RISC architectures with their advantages. +Explain the functioning of a microprogrammed control unit with necessary +diagrams. +Explain the steps in fetching and executing the instruction ADD R3, R4, +RS. + +(6) +(4) +(6) +(4) + +OR + +V. + +(a) +(b) + +Design a 4 bit fast adder with look ahead carry. +Explain the principle of non-restoring division with an example. + +VI. + +(a) + +What is the concept of cache memory? Explain any two cache memory +mapping functions. +Explain how address translation is done in paging. + +(b) + +(5) +(5) +(5) +(5) + +OR + +VII. + +(a) +(b) + +Explain the internal organization of a 16 x 8 memory chip. +What is the need for page replacement? Explain any two page replacement +algorithms. + +(5) + +VIII. (a) + +Explain any two methods of handling simultaneous interruot requests by +devices. +Explain briefly about the PCI bus standard. + +(5) + +(b) + +(5) + +(5) + +OR +IX. + +(a) +(b) + +What are vectored interrupts? How are they handled by the processor? +What is DMA ? Explain the fuctioning of DMA controller. +kkk + +(5) +(5) + + \ No newline at end of file diff --git a/Local_Storage/pyqs_text/Computer Architecture and organisation 2018(2015 Ad) (1).txt b/Local_Storage/pyqs_text/Computer Architecture and organisation 2018(2015 Ad) (1).txt new file mode 100644 index 000000000..0b448f09c --- /dev/null +++ b/Local_Storage/pyqs_text/Computer Architecture and organisation 2018(2015 Ad) (1).txt @@ -0,0 +1,142 @@ +BTS-rV-04.18-072t + +Reg. No. + +B.Tech. Degree IV Semester Examination April 2018 +CS 15-1 403 COMPUTER ARCHITECTURE AND ORGAI\IZATION +(2015 Scheme) + +Time:3 Hours + +Maximum Marks: 60 +P.ART A +(Answer ALL questions) + +(10x2=20) + +I. (a) Explain the single bus structure with a neat diagrarn. +(b) List out the various steps needed to execute the instruction ADD LOC A, +R0. + +(c) Differentiate between big-endian and littile-endian assignments with an +example. + +(d) What do you mean by prefetching of micro instructions? +(e) Define emulation. +(D Explain the various steps in executing a complete instruction. +(g) With a diagram explain the operation of a typical ROM cell. +(h) Differentiate between SRAM and DRAM. +(D What is an intemrpt? List out the sequence of events involved in handling +an intemrpt request from a single device. + +0) + +Differentiate between the operations of synchronous and asynchronous +bus. + +PART B +(4 x l0:40) + +(a) With a neat diagram, explain the functional units of a computer. +(6) +(b) Differentiate between register hansfer notation and assembly language (4) +notation with examples. + +OR + +IU. + +n/. + +(a) Explain any three addressing modes with an example for each. +(b) What is meant by stack? Explain the basic stack operations. + +(4) + +(a) Explain, in detail, about the microprogrammed control unit with necessary + +(s) + +(6) + +diagrams. + +(b) Explain the Booth's algorithm for fast multiplication. + +(s) + +OR + +V. + +(a) What is meant by carry look ahead addition? Design a 4 bit carry look + +(6) + +ahead adder. + +(b) Explain the principle of non restoring division with an example. + +u. (a) + +What is the principle of cache memory? Explain the different cache + +(41 + +(6) + +memory mapping functions. +(b) + +Explain any two replacement algorithms. + +(4) + +OR + +(P.r.o.) + + 2 + +VII. + +(a) + +What is memory interleaving? Explain with diagrams. What are the + +(4) + +advantages? + +(b) + +With a neat diagram explain about virtual memory address translation + +(6) + +based on paging. + +VIIL (a) +(b) + +Ix. (a) +(b) + +What are vectored intemrpts? How are they handled? +Explain briefly about the peripheral component interconnect bus. + +(s) +(s) + +OR +Explain how nested intemrpts are handled. + +(s) + +Explain about the functions of a DMA controller. + +(5) + +*** + + \ No newline at end of file diff --git a/Notes_Topicwise/1-to-4_Demultiplexer.txt.txt b/Notes_Topicwise/1-to-4_Demultiplexer.txt.txt new file mode 100644 index 000000000..c288597a6 --- /dev/null +++ b/Notes_Topicwise/1-to-4_Demultiplexer.txt.txt @@ -0,0 +1,16 @@ +Notes for 1-to-4 Demultiplexer Circuit: + +- A 1-to-4 demultiplexer is a combinational digital logic circuit that takes one input line and distributes it to any one of the four output lines based on the control inputs. +- The demultiplexer circuit consists of one input line, two control lines (A and B), and four output lines (Y0, Y1, Y2, and Y3). +- The input line is connected to an AND gate, which is controlled by the complement of control line A and control line B. This gate serves to enable the circuit to function as a demultiplexer. +- The input line is also connected to an inverter, which inverts the input signal. The inverted input signal is then fed into an AND gate that is controlled by control line A and control line B. This gate helps select the desired output line. +- The four output lines Y0, Y1, Y2, and Y3 correspond to the different possible combinations of the control lines A and B. Each output line is connected to its respective AND gate. +- When the control lines are set such that A=0 and B=0, the first output line (Y0) receives the input signal and the rest of the output lines remain at logic 0. +- Similarly, when A=0 and B=1, the second output line (Y1) receives the input signal while the other outputs stay at logic 0. +- When A=1 and B=0, the third output line (Y2) receives the input signal, and all other outputs are at logic 0. +- Finally, when A=1 and B=1, the fourth output line (Y3) receives the input signal, and the remaining outputs are kept at logic 0. +- The demultiplexer circuit is commonly used in various digital systems to distribute a single input signal to multiple output devices or subsystems based on control signals. +- It is often used in applications like data routing, data transmission, address decoding, and memory chip selection. +- The truth table of a 1-to-4 demultiplexer details the input-output relationship for all possible combinations of the control lines and the input line. +- The circuit can be expanded to accommodate more output lines by adding additional control lines and connecting them to the select inputs of the additional AND gates. +- The demultiplexer circuit can also be cascaded to create larger demultiplexers with higher numbers of output lines, allowing for more complex operations and data manipulation. \ No newline at end of file diff --git a/Notes_Topicwise/2-Line-to-4-Line_Decoder.txt.txt b/Notes_Topicwise/2-Line-to-4-Line_Decoder.txt.txt new file mode 100644 index 000000000..ee2140a64 --- /dev/null +++ b/Notes_Topicwise/2-Line-to-4-Line_Decoder.txt.txt @@ -0,0 +1,3 @@ +- The 2-line to 4-line decoder has two input lines and four output lines. +- It is also known as a binary-to-quaternary decoder because it takes a 2-bit binary input code and activates one of the four (quaternary) outputs corresponding to that code. +- The outputs from a 2-line to 4-line decoder can be used for various purposes such as selecting one of four registers in a computer memory or controlling the operation of a device with four input options. \ No newline at end of file diff --git a/Notes_Topicwise/3-Line-to-8-Line_Decoder.txt.txt b/Notes_Topicwise/3-Line-to-8-Line_Decoder.txt.txt new file mode 100644 index 000000000..6d16933ba --- /dev/null +++ b/Notes_Topicwise/3-Line-to-8-Line_Decoder.txt.txt @@ -0,0 +1,4 @@ +- The 3-line to 8-line decoder is an electronic circuit that has three input lines and eight output lines. +- It is commonly known as a binary-to-octal decoder because it takes a 3-bit binary input code and activates one of the eight outputs corresponding to that code. +- The decoder is also called a 1-of-8 decoder as only one of the eight outputs is activated at any given time. +- Certain decoders feature ENABLE inputs that are utilized to control the functioning of the decoder. \ No newline at end of file diff --git a/Notes_Topicwise/4-to-16_Decoder_from_Two_3-to-8_Decoders.txt.txt b/Notes_Topicwise/4-to-16_Decoder_from_Two_3-to-8_Decoders.txt.txt new file mode 100644 index 000000000..03df322cc --- /dev/null +++ b/Notes_Topicwise/4-to-16_Decoder_from_Two_3-to-8_Decoders.txt.txt @@ -0,0 +1,11 @@ +• The 4-to-16 line decoder is a digital circuit that converts a 4-bit binary input code into a 16-bit output. Each output corresponds to a specific code. + +• To implement the 4-to-16 line decoder, two 3-to-8 line decoders and additional logic gates are used. + +• The most significant input bit (MSB) is connected to an inverter and then to the upper decoder. The lower decoder is identical to a standard 3-to-8 line decoder. + +• The purpose of the inverter is to complement the MSB, so if the MSB is 0, the complement will be 1 and vice versa. This is done to enable the proper selection of the outputs based on the input code. + +• The decoder outputs can be used to enable various devices or circuits. For example, the outputs can be used to select one of sixteen input channels in a multiplexer. Each output of the decoder corresponds to a specific input channel, and activating that output will route the input signal from that channel to the output of the multiplexer. + +• By using a 4-to-16 line decoder, it becomes possible to address and select from a larger number of possibilities using just a 4-bit input code. This can be useful in various applications where multiple inputs or options need to be selected or enabled based on a binary input code. \ No newline at end of file diff --git a/Notes_Topicwise/ADDER_Circuits.txt.txt b/Notes_Topicwise/ADDER_Circuits.txt.txt new file mode 100644 index 000000000..0d0c2c993 --- /dev/null +++ b/Notes_Topicwise/ADDER_Circuits.txt.txt @@ -0,0 +1,30 @@ +Topic: ADDER_Circuits.txt + +Arithmetic circuits that perform addition operations: +- Adder circuits are electronic circuits designed to perform arithmetic operations, specifically addition. +- These circuits are used extensively in digital systems, such as computers, calculators, and other devices that require mathematical calculations. + +Basic addition consists of 4 possible operations: 0+0=0, 0+1=1, 1+0=1, 1+1=10: +- In binary arithmetic, the basic addition operations involve adding two binary digits, commonly referred to as bits. +- When adding two 0's, the result is always 0. +- When adding 0 and 1, the result is 1. +- When adding 1 and 0, the result is 1. +- When adding two 1's, the result is 10 in binary representation, which means a carry of 1 and a sum of 0. + +Two types of Adder Circuits: Half Adder and Full Adder: +1. Half Adder: +- A half adder is a basic adder circuit that can only add two binary digits without considering any carry-in. +- It consists of two inputs, A and B, which represent the binary digits to be added, and two outputs, SUM and CARRY. +- The SUM output represents the sum of A and B, while the CARRY output indicates if there is a carry generated during the addition operation. + +2. Full Adder: +- A full adder is an enhanced version of the half adder that takes into account any carry-in from previous stages. +- It has three inputs: A, B, and CARRY_IN, where CARRY_IN represents the carry generated in the previous stage of addition. +- The outputs of a full adder are SUM, which represents the sum of the three inputs, and CARRY_OUT, which indicates if there is a carry-out generated after the addition. + +Comparison between Half Adder and Full Adder: +- While a half adder can only add two bits at a time, a full adder can add three bits, taking into account both the carry-in and carry-out. +- The full adder provides a more complete and comprehensive addition operation, making it useful for multi-digit addition. +- The sum obtained from a half adder is essentially the same as the sum output from a full adder without considering carry-in or carry-out. + +Note: This topic is a brief overview of ADDER_Circuits.txt. \ No newline at end of file diff --git a/README.md b/README.md index 81463bfd7..55904cd6b 100644 --- a/README.md +++ b/README.md @@ -1,17 +1,109 @@ -# intel-oneAPI - -#### Team Name - -#### Problem Statement - -#### Team Leader Email - - -## A Brief of the Prototype: - This section must include UML Daigrms and prototype description - -## Tech Stack: - List Down all technologies used to Build the prototype **Clearly mentioning Intel® AI Analytics Toolkits, it's libraries and the SYCL/DCP++ Libraries used** - -## Step-by-Step Code Execution Instructions: - This Section must contain set of instructions required to clone and run the prototype, so that it can be tested and deeply analysed - -## What I Learned: - Write about the biggest learning you had while developing the prototype +## TEAM NAME : BYTE404 +## CHALLENGE NAME: OPEN INNOVATION IN EDUCATION +## TEAM LEADER EMAIL: angeloantu@gmail.com + + +# LearnMateAI : Personalized Learning with Intel oneAPI Optimization 🤖💪 + +`LearnMateAI is an optimized personalized AI tutor that enhances the learning experience by leveraging the power of Intel oneAPI`. It utilizes cutting-edge techniques such as natural language processing, machine learning, and the Ebbinghaus forgetting curve, ``all optimized using Intel oneAPI``, to create a tailored and high-performance learning journey. 🎓💡 + +## Working Demo : + +[Live Website](https://intel-hack.pages.dev/) + +[Working Video](https://www.youtube.com/watch?v=8zTPxmDi10U) + +[Medium.com](https://medium.com/@abdullasameer118/learnmateai-personalized-learning-with-intel-oneapi-optimization-1eb2195403da) + +## Installation : +#### Installation of Backend: +// preferably use a virtual environment.[use this to create virtual environment in python](https://docs.python.org/3/library/venv.html) +RUN python3 -m pip install --upgrade pip + +RUN yum install -y poppler-utils + +RUN pip3 install -r iteration1_requirements.txt + +RUN pip3 install -r iteration2_requirements.txt + +RUN pip3 install -r iteration3_requirements.txt + +#### Installation of Frontend: + +RUN npm install + +RUN npm start + +## Optimisation Table : +![Screenshot 2023-07-02 153834](https://github.com/ANGELOANTU7/intel-oneAPI/assets/94218410/770a1e77-eda9-426f-aec9-f907dfc47dc2) + +![Screenshot 2023-07-02 153920](https://github.com/ANGELOANTU7/intel-oneAPI/assets/94218410/bc947e72-c9c7-4c70-9b6a-687943d3d604) + +## Introduction : + +In today’s fast-paced world, effective and efficient learning is crucial for students to excel academically. With advancements in technology, artificial intelligence (AI) has revolutionized the education sector. LearnMateAI takes personalized learning to the next level by providing students with an efficient and effective learning experience. By harnessing the power of AI and Intel oneAPI, LearnMateAI delivers a personalized learning plan tailored to each student's needs. 📚🔬 + +## Core Modules using Intel used in the project : +### #Summariser +This module is used to convert the notes and other handwritten notes provided by the user to meaningful summaries. The summaries are created based on the topics extracted from the notes and provided lectures and the syllabus provided by the user. This module uses [Intel Optimised Tensorflow] +(https://www.intel.com/content/www/us/en/developer/tools/oneapi/optimization-for-tensorflow.html#gs.2mtgor) & hugging face api's transformer models(Models for NLP) for the summarisation. The summarisation part is optimised with the help of [Intel's Optimization for Transformer Models.] +(https://www.intel.com/content/www/us/en/developer/videos/optimize-end-to-end-transformer-model-performance.html#gs.2muun9) + +### #PYQSorter +This module is used to group previous year questions into modules based on the syllabus provided by the user. Each question paper is cleaned of noises and other unwanted characters. Questions are extracted from the preprocessed data and passed into the [universal sentence encoder module](https://tfhub.dev/google/universal-sentence-encoder-large/5) which returns the embeddings of the questions. With the Kmeans model is used to cluster the questions based on the similarity and finally gets a module wise sorted questions. The process of clustering and sorting the question paper is made efficient and more optimised with [Intel Extension for Scikit Learn.] +(https://www.intel.com/content/www/us/en/developer/tools/oneapi/scikit-learn.html#gs.2mw28j) This imporved performace of our sorter by 25 percentage. + +USING INTEL ONEAPI TOOLKITS +![Screenshot 2023-07-02 150906](https://github.com/ANGELOANTU7/intel-oneAPI/assets/94218410/43ace56f-99ae-4311-8a28-d970e485998d) +WITHOUT USING INTEL ONEAPI TOOLKITS +![Screenshot 2023-07-02 150114](https://github.com/ANGELOANTU7/intel-oneAPI/assets/94218410/f77a75f4-5c7e-4db7-981c-9a37802243b5) + + +### #Video Recommender +This module helps to imporve the learning experience by giving the user the most apt youtube video about the topic the user is currently learning. The video suggestion is done by a series of steps, +first a series of videos is fetched in related to the topic the user is learning, the transcript of the video is also extracted. The embeddings of the transcripts are generated with "bert-base-nli-mean-tokens" which is a sentence encoder model. Then these are compared with the embedding of the summary of the topic which the user is learning with the help of COSINE SIMILARITY which is optimised with [Intel Extension for Scikit-Learn.](https://www.intel.com/content/www/us/en/developer/tools/oneapi/scikit-learn.html). The module is further optmised with the help of [PyTorch Optimizations from Intel.](https://www.intel.com/content/www/us/en/developer/tools/oneapi/optimization-for-pytorch.html#gs.2mu8s1) +USING INTEL ONEAPI TOOLKITS +![Screenshot 2023-07-02 151355](https://github.com/ANGELOANTU7/intel-oneAPI/assets/94218410/41f839b3-f986-498b-8ce8-cde775cdfa0e) + +WITHOUT USING INTEL ONEAPI TOOLKITS +![Screenshot 2023-07-02 151610](https://github.com/ANGELOANTU7/intel-oneAPI/assets/94218410/c12d5325-d6f8-4b6e-af98-972ac46576be) + + + + + +### #Retention Curve Analyzer +This module is used to access the ability of the user to retain information. This is accessed by giving the user a series of test under non-revised conditions so that it is much easier to acess the retention ability of the user. Panda dataframes are used for storing the coordinate of the learning curve, mathplot and scipy are used to smoothen and plot the curve. The pandas is further optimised with [Intel® Distribution of Modin](https://www.intel.com/content/www/us/en/developer/tools/oneapi/distribution-of-modin.html#gs.2mxbo0) +Screenshot-7 +USING INTEL ONEAPI TOOLKITS +![Screenshot 2023-07-02 145858](https://github.com/ANGELOANTU7/intel-oneAPI/assets/94218410/0d032729-4c44-4bb3-9984-1ea85aea9440) +WITHOUT USING INTEL ONEAPI TOOLKITS +![Screenshot 2023-07-02 145446](https://github.com/ANGELOANTU7/intel-oneAPI/assets/94218410/3168e7d6-696a-4a06-9cd7-7b0346446c29) + + + +### #Study Planner +This module creates a systematic learning path tailor made for that specific user based on the time period in which the user wants to learn the topics. This is integrated with google calender for reminding the user to study accordingly and follow the learning path. + +### #Mock Question Paper Generator +This module is used to analyse the previous year question papers which in turn analyse the trends followed in the question paper, the marking scheme and which all topics have greater weightage. Based on the information a model question paper is generated to make the user more familiar with the expected model of the question paper yet to be attended. This also provides an idea about how questions are repeated and how similar questions are appearing in the question paper which helps the user to focus more on those areas. + +## Key Features : + +#### Understanding the Student’s Needs: + +LearnMateAI analyzes the subject area using teacher’s notes and previous year question papers, identifying important topics and concepts specific to each student. 🗓ï¸ðŸ“ + +#### Personalized Learning Schedule: + +The system generates a customized learning schedule based on the student's proficiency level, learning preferences, and time constraints. 🎓💡 + +#### Engaging and Responsive Learning Experience: + +LearnMateAI enables students to ask questions, seek clarification, and receive immediate feedback, creating an interactive learning environment. 🗣ï¸ðŸ’¬ + +#### Continuous Performance Monitoring and Improvement: + +The system continuously tracks and analyzes the student's performance and progress, ensuring optimal learning outcomes. 📊🔠+ + diff --git a/__pycache__/app.cpython-310.pyc b/__pycache__/app.cpython-310.pyc new file mode 100644 index 000000000..ec28ff37c Binary files /dev/null and b/__pycache__/app.cpython-310.pyc differ diff --git a/__pycache__/main.cpython-310.pyc b/__pycache__/main.cpython-310.pyc new file mode 100644 index 000000000..ab272d4c1 Binary files /dev/null and b/__pycache__/main.cpython-310.pyc differ diff --git a/angelo_requirements.txt b/angelo_requirements.txt new file mode 100644 index 000000000..762de0831 Binary files /dev/null and b/angelo_requirements.txt differ diff --git a/app.py b/app.py new file mode 100644 index 000000000..a8c2902fe --- /dev/null +++ b/app.py @@ -0,0 +1,67 @@ +import uvicorn +from fastapi import FastAPI +from fastapi.middleware.cors import CORSMiddleware +from mangum import Mangum +#from Backend.LatestSorter import app as sorter +#from Backend.Student_analyser import app as progressanalyser +#from Backend.Notes_gen import app as notes_gen +#from Backend.Questionare_Creater import app as gen_question +#from Backend.Sections_topics_json import app as card_gen +#from Backend.summariser import router_summariser as summariser + +#from Backend.Notes_Analyser import router as api4_router +#from Backend.Narrator import router as api5_router +#from Backend.NotesChunker import app as chunker +from Backend.Final_NotesToText import router as notestotxt +#from Backend.Final_Processor import app as processor +#from Backend.Final_NotesChunker import app as chunker +#from Backend.Final_LatestSorter import app as sorter +#from Backend.Final_Sections_topics_json import app as cardmaker +#from Backend.Final_Notes_gen import app as notesgen +#from Backend.Final_Questionare_Creater import app as mcq_gen +#from Backend.Final_email_test import router as email_sender +#from Backend.SortedPQYsender import app as pyqsender +#from Backend.Perfect_video import app as videofinder + +# import other API routers as needed + +#from Backend.chatbot import bot as botroute + +origins = ["*"] + + +app = FastAPI() +handler=Mangum(app) + +# Configure CORS +app.add_middleware( + CORSMiddleware, + allow_origins=origins, # Replace with your frontend URL + allow_credentials=True, + allow_methods=["*"] +) + +# Mount the API routerss + + +app.include_router(notestotxt) +#app.include_router(email_sender) +#app.include_router(processor) +#app.include_router(chunker) +#app.include_router(sorter) +#app.include_router(cardmaker) +#app.include_router(notesgen) +#app.include_router(mcq_gen) +#app.include_router(chunker) +#app.include_router(pyqsender) + +#app.include_router(videofinder) +#app.include_router(botroute) +# include other API routers as needed + +#app.include_router(NotesToText_rounter) +#app.include_router(api1_router) + +if __name__ == "__main__": + uvicorn.run(app, host=" 192.168.5.15", port=8010) + diff --git a/audio_files/audio_test.wav b/audio_files/audio_test.wav new file mode 100644 index 000000000..c8fcb554a Binary files /dev/null and b/audio_files/audio_test.wav differ diff --git a/audio_files/harvard.wav b/audio_files/harvard.wav new file mode 100644 index 000000000..b05ec794d Binary files /dev/null and b/audio_files/harvard.wav differ diff --git a/audio_files/test.mp3 b/audio_files/test.mp3 new file mode 100644 index 000000000..de48683e9 Binary files /dev/null and b/audio_files/test.mp3 differ diff --git a/audio_files/test.wav b/audio_files/test.wav new file mode 100644 index 000000000..95b7e51f7 Binary files /dev/null and b/audio_files/test.wav differ diff --git a/client/.gitignore b/client/.gitignore new file mode 100644 index 000000000..4d29575de --- /dev/null +++ b/client/.gitignore @@ -0,0 +1,23 @@ +# See https://help.github.com/articles/ignoring-files/ for more about ignoring files. + +# dependencies +/node_modules +/.pnp +.pnp.js + +# testing +/coverage + +# production +/build + +# misc +.DS_Store +.env.local +.env.development.local +.env.test.local +.env.production.local + +npm-debug.log* +yarn-debug.log* +yarn-error.log* diff --git a/client/README.md b/client/README.md new file mode 100644 index 000000000..58beeaccd --- /dev/null +++ b/client/README.md @@ -0,0 +1,70 @@ +# Getting Started with Create React App + +This project was bootstrapped with [Create React App](https://github.com/facebook/create-react-app). + +## Available Scripts + +In the project directory, you can run: + +### `npm start` + +Runs the app in the development mode.\ +Open [http://localhost:3000](http://localhost:3000) to view it in your browser. + +The page will reload when you make changes.\ +You may also see any lint errors in the console. + +### `npm test` + +Launches the test runner in the interactive watch mode.\ +See the section about [running tests](https://facebook.github.io/create-react-app/docs/running-tests) for more information. + +### `npm run build` + +Builds the app for production to the `build` folder.\ +It correctly bundles React in production mode and optimizes the build for the best performance. + +The build is minified and the filenames include the hashes.\ +Your app is ready to be deployed! + +See the section about [deployment](https://facebook.github.io/create-react-app/docs/deployment) for more information. + +### `npm run eject` + +**Note: this is a one-way operation. Once you `eject`, you can't go back!** + +If you aren't satisfied with the build tool and configuration choices, you can `eject` at any time. This command will remove the single build dependency from your project. + +Instead, it will copy all the configuration files and the transitive dependencies (webpack, Babel, ESLint, etc) right into your project so you have full control over them. All of the commands except `eject` will still work, but they will point to the copied scripts so you can tweak them. At this point you're on your own. + +You don't have to ever use `eject`. The curated feature set is suitable for small and middle deployments, and you shouldn't feel obligated to use this feature. However we understand that this tool wouldn't be useful if you couldn't customize it when you are ready for it. + +## Learn More + +You can learn more in the [Create React App documentation](https://facebook.github.io/create-react-app/docs/getting-started). + +To learn React, check out the [React documentation](https://reactjs.org/). + +### Code Splitting + +This section has moved here: [https://facebook.github.io/create-react-app/docs/code-splitting](https://facebook.github.io/create-react-app/docs/code-splitting) + +### Analyzing the Bundle Size + +This section has moved here: [https://facebook.github.io/create-react-app/docs/analyzing-the-bundle-size](https://facebook.github.io/create-react-app/docs/analyzing-the-bundle-size) + +### Making a Progressive Web App + +This section has moved here: [https://facebook.github.io/create-react-app/docs/making-a-progressive-web-app](https://facebook.github.io/create-react-app/docs/making-a-progressive-web-app) + +### Advanced Configuration + +This section has moved here: [https://facebook.github.io/create-react-app/docs/advanced-configuration](https://facebook.github.io/create-react-app/docs/advanced-configuration) + +### Deployment + +This section has moved here: [https://facebook.github.io/create-react-app/docs/deployment](https://facebook.github.io/create-react-app/docs/deployment) + +### `npm run build` fails to minify + +This section has moved here: [https://facebook.github.io/create-react-app/docs/troubleshooting#npm-run-build-fails-to-minify](https://facebook.github.io/create-react-app/docs/troubleshooting#npm-run-build-fails-to-minify) diff --git a/client/package-lock.json b/client/package-lock.json new file mode 100644 index 000000000..fdd58e6b2 --- /dev/null +++ b/client/package-lock.json @@ -0,0 +1,21295 @@ +{ + "name": "firebase-react-auth", + "version": "0.1.0", + "lockfileVersion": 3, + "requires": true, + "packages": { + "": { + "name": "firebase-react-auth", + "version": "0.1.0", + "dependencies": { + 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\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{\n resultAdd = $bm_sub(linear(contrlCurVal[1], 0, myLimit, key1, key5), key1);\n if (slideD !== 0) {\n easeResultY = $bm_sub(easeSwitch(contrlCurVal[1], 0, myLimit, key1, key5, slideD), key1);\n resultAdd = linear(Math.abs(slideD), 0, 100, resultAdd, easeResultY);\n }\n }\n return $bm_sum($bm_sum(resultVal, resultAdd), $bm_sub(inputResult, key1));\n}\nfunction cosEase(val, min1, max1, input1, input2) {\n var myCos = [];\n if ($bm_isInstanceOfArray(input1)) {\n for (var x = 0; x < input1.length; x++) {\n myCos.push(getMeCos(val, min1, max1, input1[x], input2[x]));\n }\n } else {\n myCos = getMeCos(val, min1, max1, input1, input2);\n }\n return myCos;\n function getMeCos(val, min1, max1, input1, input2) {\n var mapVal = moClamp($bm_div(val, $bm_sub(max1, min1)), 0, 1);\n var c = $bm_sub(input2, input1);\n var myCos2 = $bm_sum($bm_sum($bm_mul($bm_neg(c), Math.cos($bm_mul(mapVal, $bm_div(Math.PI, 2)))), c), input1);\n return myCos2;\n }\n}\nfunction sinEase(val, min1, max1, input1, input2) {\n var mySin = [];\n if ($bm_isInstanceOfArray(input1)) {\n for (var x = 0; x < input1.length; x++) {\n mySin.push(getMeSin(val, min1, max1, input1[x], input2[x]));\n }\n } else {\n mySin = getMeSin(val, min1, max1, input1, input2);\n }\n return mySin;\n function getMeSin(val, min1, max1, input1, input2) {\n var mapVal = moClamp($bm_div(val, $bm_sub(max1, min1)), 0, 1);\n var c = $bm_sub(input2, input1);\n var mySin2 = $bm_sum($bm_mul(c, Math.sin($bm_mul(mapVal, $bm_div(Math.PI, 2)))), input1);\n return mySin2;\n }\n}\nfunction easeSwitch(val, min1, max1, input1, input2, morph) {\n if (morph < 0) {\n return cosEase(val, min1, max1, input1, input2);\n } else {\n return sinEase(val, min1, max1, input1, input2);\n }\n}\nfunction unArray(inKey) {\n if (inKey instanceof Array && inKey.length === 1) {\n return inKey[0];\n } else {\n return inKey;\n }\n}\nfunction moClamp(a, b, c) {\n if (!(a instanceof Array)) {\n return Math.max(b, Math.min(c, a));\n } else {\n var aryHold = [];\n for (var x = 0; x < a.length; x++) {\n aryHold.push(Math.max(b, Math.min(c, a[x])));\n }\n return aryHold;\n }\n}\n$bm_rt = joystick(value);"},"a":{"a":0,"k":[7.814,21.809,0],"ix":1},"s":{"a":0,"k":[100,100,100],"ix":6,"x":"var $bm_rt;\nfunction slider(inputValue) {\n var contrl = thisComp.layer('SlideController');\n var contrlCurVal1 = contrl('ADBE Effect Parade')(1)('ADBE Slider Control-0001');\n var k1 = [\n 100,\n 100,\n 100\n ];\n var k2 = [\n 100,\n 0,\n 100\n ];\n k1 = unArray(k1);\n k2 = unArray(k2);\n if (contrlCurVal1 > 0) {\n var resultAdd1 = linear(contrlCurVal1, 0, 100, k1, k2);\n } else if (contrlCurVal1 < 0) {\n var resultAdd1 = $bm_sum(k1, $bm_sum($bm_neg(linear($bm_neg(contrlCurVal1), 0, 100, k1, k2)), k1));\n } else {\n var resultAdd1 = k1;\n }\n var myResult = $bm_sum(resultAdd1, $bm_sub(inputValue, k1));\n return myResult;\n}\nfunction unArray(inKey) {\n if (inKey instanceof Array && inKey.length === 1) {\n return inKey[0];\n } else {\n return inKey;\n }\n}\n$bm_rt = slider(value);"}},"ao":0,"shapes":[{"ty":"gr","it":[{"ind":0,"ty":"sh","ix":1,"ks":{"a":0,"k":{"i":[[4.16,0],[0,0],[0,4.16],[0,0],[-4.161,0],[0,-4.161],[0,0]],"o":[[0,0],[-4.161,0],[0,0],[0,-4.161],[4.16,0],[0,0],[0,4.16]],"v":[[0.001,21.559],[0.001,21.559],[-7.564,13.995],[-7.564,-13.994],[0.001,-21.559],[7.564,-13.994],[7.564,13.995]],"c":true},"ix":2},"nm":"패스 1","mn":"ADBE Vector Shape - Group","hd":false},{"ty":"fl","c":{"a":0,"k":[0.122000002394,0.481999984442,1,1],"ix":4},"o":{"a":0,"k":100,"ix":5},"r":1,"bm":0,"nm":"ì¹  1","mn":"ADBE Vector Graphic - Fill","hd":false},{"ty":"tr","p":{"a":0,"k":[7.814,21.809],"ix":2},"a":{"a":0,"k":[0,0],"ix":1},"s":{"a":0,"k":[100,100],"ix":3},"r":{"a":0,"k":0,"ix":6},"o":{"a":0,"k":100,"ix":7},"sk":{"a":0,"k":0,"ix":4},"sa":{"a":0,"k":0,"ix":5},"nm":"변형"}],"nm":"그룹 1","np":2,"cix":2,"bm":0,"ix":1,"mn":"ADBE Vector Group","hd":false}],"ip":0,"op":120,"st":0,"bm":0},{"ddd":0,"ind":9,"ty":4,"nm":"왼쪽 눈알 윤곽선","parent":7,"sr":1,"ks":{"o":{"a":0,"k":100,"ix":11},"r":{"a":0,"k":0,"ix":10},"p":{"a":0,"k":[63.241,-46.868,0],"ix":2,"x":"var $bm_rt;\nfunction joystick(inputResult) {\n var slideR, slideL, slideU, slideD;\n var easeOverride_right = null;\n var easeOverride_left = null;\n var easeOverride_up = null;\n var easeOverride_down = null;\n var contrl = thisComp.layer('JoyStkCtrl01');\n var myLimit = contrl('ADBE Effect Parade')('joystickLimit')('ADBE Slider Control-0001');\n var contrlCurVal = contrl('ADBE Transform Group')('ADBE Position');\n var resultVal;\n var key1 = [\n 319.241195678711,\n 209.132400512695,\n 0\n ];\n var key2 = [\n 334.7412109375,\n 209.132400512695,\n 0\n ];\n var key3 = [\n 302.2412109375,\n 209.132400512695,\n 0\n ];\n var key4 = [\n 319.2412109375,\n 188.632400512695,\n 0\n ];\n var key5 = [\n 319.2412109375,\n 233.632400512695,\n 0\n ];\n key1 = unArray(key1);\n key2 = unArray(key2);\n key3 = unArray(key3);\n key4 = unArray(key4);\n key5 = unArray(key5);\n try {\n if (!thisLayer('ADBE Effect Parade')('Pseudo/1k48264d77gIB').active) {\n throw 'inactive';\n }\n slideR = thisLayer('ADBE Effect Parade')('Pseudo/1k48264d77gIB')('Pseudo/1k48264d77gIB-0001');\n slideL = thisLayer('ADBE Effect Parade')('Pseudo/1k48264d77gIB')('Pseudo/1k48264d77gIB-0002');\n slideU = thisLayer('ADBE Effect Parade')('Pseudo/1k48264d77gIB')('Pseudo/1k48264d77gIB-0003');\n slideD = thisLayer('ADBE Effect Parade')('Pseudo/1k48264d77gIB')('Pseudo/1k48264d77gIB-0004');\n } catch (err) {\n slideR = 0;\n slideL = 0;\n slideU = 0;\n slideD = 0;\n }\n if (easeOverride_right !== null && !isNaN(easeOverride_right)) {\n slideR = moClamp(easeOverride_right, -100, 100);\n }\n if (easeOverride_left !== null && !isNaN(easeOverride_left)) {\n slideL = moClamp(easeOverride_left, -100, 100);\n }\n if (easeOverride_up !== null && !isNaN(easeOverride_up)) {\n slideU = moClamp(easeOverride_up, -100, 100);\n }\n if (easeOverride_down !== null && !isNaN(easeOverride_down)) {\n slideD = moClamp(easeOverride_down, -100, 100);\n }\n var easeResultX, easeResultY;\n if (contrlCurVal[0] >= 0) {\n resultVal = linear(contrlCurVal[0], 0, myLimit, key1, key2);\n if (slideR !== 0) {\n easeResultX = easeSwitch(contrlCurVal[0], 0, myLimit, key1, key2, slideR);\n resultVal = linear(Math.abs(slideR), 0, 100, resultVal, easeResultX);\n }\n } else {\n resultVal = linear($bm_neg(contrlCurVal[0]), 0, myLimit, key1, key3);\n if (slideL !== 0) {\n easeResultX = easeSwitch($bm_neg(contrlCurVal[0]), 0, myLimit, key1, key3, slideL);\n resultVal = linear(Math.abs(slideL), 0, 100, resultVal, easeResultX);\n }\n }\n var resultAdd = 0;\n if (contrlCurVal[1] <= 0) {\n resultAdd = $bm_sub(linear($bm_neg(contrlCurVal[1]), 0, myLimit, key1, key4), key1);\n if (slideU !== 0) {\n easeResultY = $bm_sub(easeSwitch($bm_neg(contrlCurVal[1]), 0, myLimit, key1, key4, slideU), key1);\n resultAdd = linear(Math.abs(slideU), 0, 100, resultAdd, easeResultY);\n }\n } else {\n resultAdd = $bm_sub(linear(contrlCurVal[1], 0, myLimit, key1, key5), key1);\n if (slideD !== 0) {\n easeResultY = $bm_sub(easeSwitch(contrlCurVal[1], 0, myLimit, key1, key5, slideD), key1);\n resultAdd = linear(Math.abs(slideD), 0, 100, resultAdd, easeResultY);\n }\n }\n return $bm_sum($bm_sum(resultVal, resultAdd), $bm_sub(inputResult, key1));\n}\nfunction cosEase(val, min1, max1, input1, input2) {\n var myCos = [];\n if ($bm_isInstanceOfArray(input1)) {\n for (var x = 0; x < input1.length; x++) {\n myCos.push(getMeCos(val, min1, max1, input1[x], input2[x]));\n }\n } else {\n myCos = getMeCos(val, min1, max1, input1, input2);\n }\n return myCos;\n function getMeCos(val, min1, max1, input1, input2) {\n var mapVal = moClamp($bm_div(val, $bm_sub(max1, min1)), 0, 1);\n var c = $bm_sub(input2, input1);\n var myCos2 = $bm_sum($bm_sum($bm_mul($bm_neg(c), Math.cos($bm_mul(mapVal, $bm_div(Math.PI, 2)))), c), input1);\n return myCos2;\n }\n}\nfunction sinEase(val, min1, max1, input1, input2) {\n var mySin = [];\n if ($bm_isInstanceOfArray(input1)) {\n for (var x = 0; x < input1.length; x++) {\n mySin.push(getMeSin(val, min1, max1, input1[x], input2[x]));\n }\n } else {\n mySin = getMeSin(val, min1, max1, input1, input2);\n }\n return mySin;\n function getMeSin(val, min1, max1, input1, input2) {\n var mapVal = moClamp($bm_div(val, $bm_sub(max1, min1)), 0, 1);\n var c = $bm_sub(input2, input1);\n var mySin2 = $bm_sum($bm_mul(c, Math.sin($bm_mul(mapVal, $bm_div(Math.PI, 2)))), input1);\n return mySin2;\n }\n}\nfunction easeSwitch(val, min1, max1, input1, input2, morph) {\n if (morph < 0) {\n return cosEase(val, min1, max1, input1, input2);\n } else {\n return sinEase(val, min1, max1, input1, input2);\n }\n}\nfunction unArray(inKey) {\n if (inKey instanceof Array && inKey.length === 1) {\n return inKey[0];\n } else {\n return inKey;\n }\n}\nfunction moClamp(a, b, c) {\n if (!(a instanceof Array)) {\n return Math.max(b, Math.min(c, a));\n } else {\n var aryHold = [];\n for (var x = 0; x < a.length; x++) {\n aryHold.push(Math.max(b, Math.min(c, a[x])));\n }\n return aryHold;\n }\n}\n$bm_rt = joystick(value);"},"a":{"a":0,"k":[7.814,21.809,0],"ix":1},"s":{"a":0,"k":[100,100,100],"ix":6,"x":"var $bm_rt;\nfunction slider(inputValue) {\n var contrl = thisComp.layer('SlideController');\n var contrlCurVal1 = contrl('ADBE Effect Parade')(1)('ADBE Slider Control-0001');\n var k1 = [\n 100,\n 100,\n 100\n ];\n var k2 = [\n 100,\n 0,\n 100\n ];\n k1 = unArray(k1);\n k2 = unArray(k2);\n if (contrlCurVal1 > 0) {\n var resultAdd1 = linear(contrlCurVal1, 0, 100, k1, k2);\n } else if (contrlCurVal1 < 0) {\n var resultAdd1 = $bm_sum(k1, $bm_sum($bm_neg(linear($bm_neg(contrlCurVal1), 0, 100, k1, k2)), k1));\n } else {\n var resultAdd1 = k1;\n }\n var myResult = $bm_sum(resultAdd1, $bm_sub(inputValue, k1));\n return myResult;\n}\nfunction unArray(inKey) {\n if (inKey instanceof Array && inKey.length === 1) {\n return inKey[0];\n } else {\n return inKey;\n }\n}\n$bm_rt = slider(value);"}},"ao":0,"shapes":[{"ty":"gr","it":[{"ind":0,"ty":"sh","ix":1,"ks":{"a":0,"k":{"i":[[4.16,0],[0,0],[0,4.16],[0,0],[-4.16,0],[0,-4.161],[0,0]],"o":[[0,0],[-4.16,0],[0,0],[0,-4.161],[4.16,0],[0,0],[0,4.16]],"v":[[0,21.559],[0,21.559],[-7.564,13.995],[-7.564,-13.994],[0,-21.559],[7.564,-13.994],[7.564,13.995]],"c":true},"ix":2},"nm":"패스 1","mn":"ADBE Vector Shape - Group","hd":false},{"ty":"fl","c":{"a":0,"k":[0.122000002394,0.481999984442,1,1],"ix":4},"o":{"a":0,"k":100,"ix":5},"r":1,"bm":0,"nm":"ì¹  1","mn":"ADBE Vector Graphic - Fill","hd":false},{"ty":"tr","p":{"a":0,"k":[7.814,21.809],"ix":2},"a":{"a":0,"k":[0,0],"ix":1},"s":{"a":0,"k":[100,100],"ix":3},"r":{"a":0,"k":0,"ix":6},"o":{"a":0,"k":100,"ix":7},"sk":{"a":0,"k":0,"ix":4},"sa":{"a":0,"k":0,"ix":5},"nm":"변형"}],"nm":"그룹 1","np":2,"cix":2,"bm":0,"ix":1,"mn":"ADBE Vector Group","hd":false}],"ip":0,"op":120,"st":0,"bm":0},{"ddd":0,"ind":10,"ty":4,"nm":"눈 윤곽선","parent":7,"sr":1,"ks":{"o":{"a":0,"k":100,"ix":11},"r":{"a":0,"k":0,"ix":10},"p":{"a":0,"k":[0.078,-46.868,0],"ix":2,"x":"var $bm_rt;\nfunction joystick(inputResult) {\n var slideR, slideL, slideU, slideD;\n var easeOverride_right = null;\n var easeOverride_left = null;\n var easeOverride_up = null;\n var easeOverride_down = null;\n var contrl = thisComp.layer('JoyStkCtrl01');\n var myLimit = contrl('ADBE Effect Parade')('joystickLimit')('ADBE Slider Control-0001');\n var contrlCurVal = contrl('ADBE Transform Group')('ADBE Position');\n var resultVal;\n var key1 = [\n 256.077697753906,\n 209.132308959961,\n 0\n ];\n var key2 = [\n 271.577697753906,\n 209.132308959961,\n 0\n ];\n var key3 = [\n 239.077697753906,\n 209.132308959961,\n 0\n ];\n var key4 = [\n 256.077697753906,\n 188.632308959961,\n 0\n ];\n var key5 = [\n 256.077697753906,\n 233.632308959961,\n 0\n ];\n key1 = unArray(key1);\n key2 = unArray(key2);\n key3 = unArray(key3);\n key4 = unArray(key4);\n key5 = unArray(key5);\n try {\n if (!thisLayer('ADBE Effect Parade')('Pseudo/1k48264d77gIB').active) {\n throw 'inactive';\n }\n slideR = thisLayer('ADBE Effect Parade')('Pseudo/1k48264d77gIB')('Pseudo/1k48264d77gIB-0001');\n slideL = thisLayer('ADBE Effect Parade')('Pseudo/1k48264d77gIB')('Pseudo/1k48264d77gIB-0002');\n slideU = thisLayer('ADBE Effect Parade')('Pseudo/1k48264d77gIB')('Pseudo/1k48264d77gIB-0003');\n slideD = thisLayer('ADBE Effect Parade')('Pseudo/1k48264d77gIB')('Pseudo/1k48264d77gIB-0004');\n } catch (err) {\n slideR = 0;\n slideL = 0;\n slideU = 0;\n slideD = 0;\n }\n if (easeOverride_right !== null && !isNaN(easeOverride_right)) {\n slideR = moClamp(easeOverride_right, -100, 100);\n }\n if (easeOverride_left !== null && !isNaN(easeOverride_left)) {\n slideL = moClamp(easeOverride_left, -100, 100);\n }\n if (easeOverride_up !== null && !isNaN(easeOverride_up)) {\n slideU = moClamp(easeOverride_up, -100, 100);\n }\n if (easeOverride_down !== null && !isNaN(easeOverride_down)) {\n slideD = moClamp(easeOverride_down, -100, 100);\n }\n var easeResultX, easeResultY;\n if (contrlCurVal[0] >= 0) {\n resultVal = linear(contrlCurVal[0], 0, myLimit, key1, key2);\n if (slideR !== 0) {\n easeResultX = easeSwitch(contrlCurVal[0], 0, myLimit, key1, key2, slideR);\n resultVal = linear(Math.abs(slideR), 0, 100, resultVal, easeResultX);\n }\n } else {\n resultVal = linear($bm_neg(contrlCurVal[0]), 0, myLimit, key1, key3);\n if (slideL !== 0) {\n easeResultX = easeSwitch($bm_neg(contrlCurVal[0]), 0, myLimit, key1, key3, slideL);\n resultVal = linear(Math.abs(slideL), 0, 100, resultVal, easeResultX);\n }\n }\n var resultAdd = 0;\n if (contrlCurVal[1] <= 0) {\n resultAdd = $bm_sub(linear($bm_neg(contrlCurVal[1]), 0, myLimit, key1, key4), key1);\n if (slideU !== 0) {\n easeResultY = $bm_sub(easeSwitch($bm_neg(contrlCurVal[1]), 0, myLimit, key1, key4, slideU), key1);\n resultAdd = linear(Math.abs(slideU), 0, 100, resultAdd, easeResultY);\n }\n } else {\n resultAdd = $bm_sub(linear(contrlCurVal[1], 0, myLimit, key1, key5), key1);\n if (slideD !== 0) {\n easeResultY = $bm_sub(easeSwitch(contrlCurVal[1], 0, myLimit, key1, key5, slideD), key1);\n resultAdd = linear(Math.abs(slideD), 0, 100, resultAdd, easeResultY);\n }\n }\n return $bm_sum($bm_sum(resultVal, resultAdd), $bm_sub(inputResult, key1));\n}\nfunction cosEase(val, min1, max1, input1, input2) {\n var myCos = [];\n if ($bm_isInstanceOfArray(input1)) {\n for (var x = 0; x < input1.length; x++) {\n myCos.push(getMeCos(val, min1, max1, input1[x], input2[x]));\n }\n } else {\n myCos = getMeCos(val, min1, max1, input1, input2);\n }\n return myCos;\n function getMeCos(val, min1, max1, input1, input2) {\n var mapVal = moClamp($bm_div(val, $bm_sub(max1, min1)), 0, 1);\n var c = $bm_sub(input2, input1);\n var myCos2 = $bm_sum($bm_sum($bm_mul($bm_neg(c), Math.cos($bm_mul(mapVal, $bm_div(Math.PI, 2)))), c), input1);\n return myCos2;\n }\n}\nfunction sinEase(val, min1, max1, input1, input2) {\n var mySin = [];\n if ($bm_isInstanceOfArray(input1)) {\n for (var x = 0; x < input1.length; x++) {\n mySin.push(getMeSin(val, min1, max1, input1[x], input2[x]));\n }\n } else {\n mySin = getMeSin(val, min1, max1, input1, input2);\n }\n return mySin;\n function getMeSin(val, min1, max1, input1, input2) {\n var mapVal = moClamp($bm_div(val, $bm_sub(max1, min1)), 0, 1);\n var c = $bm_sub(input2, input1);\n var mySin2 = $bm_sum($bm_mul(c, Math.sin($bm_mul(mapVal, $bm_div(Math.PI, 2)))), input1);\n return mySin2;\n }\n}\nfunction easeSwitch(val, min1, max1, input1, input2, morph) {\n if (morph < 0) {\n return cosEase(val, min1, max1, input1, input2);\n } else {\n return sinEase(val, min1, max1, input1, input2);\n }\n}\nfunction unArray(inKey) {\n if (inKey instanceof Array && inKey.length === 1) {\n return inKey[0];\n } else {\n return inKey;\n }\n}\nfunction moClamp(a, b, c) {\n if (!(a instanceof Array)) {\n return Math.max(b, Math.min(c, a));\n } else {\n var aryHold = [];\n for (var x = 0; x < a.length; x++) {\n aryHold.push(Math.max(b, Math.min(c, a[x])));\n }\n return aryHold;\n }\n}\n$bm_rt = joystick(value);"},"a":{"a":0,"k":[104.775,35.425,0],"ix":1},"s":{"a":0,"k":[100,100,100],"ix":6}},"ao":0,"shapes":[{"ty":"gr","it":[{"ind":0,"ty":"sh","ix":1,"ks":{"a":0,"k":{"i":[[0,0],[0,0],[0,-14.556],[0,0],[14.557,0],[0,0],[17.066,21.559]],"o":[[0,0],[14.557,0],[0,0],[0,14.556],[0,0],[0,0],[-17.066,-21.56]],"v":[[-70.473,-35.175],[44.006,-35.175],[70.473,-8.709],[70.473,8.709],[44.006,35.175],[-15.298,35.175],[-36.221,-3.782]],"c":true},"ix":2},"nm":"패스 1","mn":"ADBE Vector Shape - Group","hd":false},{"ty":"fl","c":{"a":0,"k":[0.136999990426,0.136999990426,0.136999990426,1],"ix":4},"o":{"a":0,"k":100,"ix":5},"r":1,"bm":0,"nm":"ì¹  1","mn":"ADBE Vector Graphic - Fill","hd":false},{"ty":"tr","p":{"a":0,"k":[138.827,35.425],"ix":2},"a":{"a":0,"k":[0,0],"ix":1},"s":{"a":0,"k":[100,100],"ix":3},"r":{"a":0,"k":0,"ix":6},"o":{"a":0,"k":100,"ix":7},"sk":{"a":0,"k":0,"ix":4},"sa":{"a":0,"k":0,"ix":5},"nm":"변형"}],"nm":"그룹 1","np":2,"cix":2,"bm":0,"ix":1,"mn":"ADBE Vector Group","hd":false},{"ty":"gr","it":[{"ind":0,"ty":"sh","ix":1,"ks":{"a":0,"k":{"i":[[14.557,0],[0,0],[0,14.556],[0,0],[-14.556,0],[0,0],[0,-14.556],[0,0]],"o":[[0,0],[-14.556,0],[0,0],[0,-14.556],[0,0],[14.557,0],[0,0],[0,14.556]],"v":[[78.058,35.175],[-78.059,35.175],[-104.525,8.709],[-104.525,-8.709],[-78.059,-35.175],[78.058,-35.175],[104.525,-8.709],[104.525,8.709]],"c":true},"ix":2},"nm":"패스 1","mn":"ADBE Vector Shape - Group","hd":false},{"ty":"fl","c":{"a":0,"k":[0.2,0.2,0.2,1],"ix":4},"o":{"a":0,"k":100,"ix":5},"r":1,"bm":0,"nm":"ì¹  1","mn":"ADBE Vector Graphic - Fill","hd":false},{"ty":"tr","p":{"a":0,"k":[104.775,35.425],"ix":2},"a":{"a":0,"k":[0,0],"ix":1},"s":{"a":0,"k":[100,100],"ix":3},"r":{"a":0,"k":0,"ix":6},"o":{"a":0,"k":100,"ix":7},"sk":{"a":0,"k":0,"ix":4},"sa":{"a":0,"k":0,"ix":5},"nm":"변형"}],"nm":"그룹 2","np":2,"cix":2,"bm":0,"ix":2,"mn":"ADBE Vector Group","hd":false}],"ip":0,"op":120,"st":0,"bm":0},{"ddd":0,"ind":11,"ty":4,"nm":"머리 윤곽선","parent":7,"sr":1,"ks":{"o":{"a":0,"k":100,"ix":11},"r":{"a":0,"k":0,"ix":10},"p":{"a":0,"k":[0.077,-69.353,0],"ix":2,"x":"var $bm_rt;\nfunction joystick(inputResult) {\n var slideR, slideL, slideU, slideD;\n var easeOverride_right = null;\n var easeOverride_left = null;\n var easeOverride_up = null;\n var easeOverride_down = null;\n var contrl = thisComp.layer('JoyStkCtrl01');\n var myLimit = contrl('ADBE Effect Parade')('joystickLimit')('ADBE Slider Control-0001');\n var contrlCurVal = contrl('ADBE Transform Group')('ADBE Position');\n var resultVal;\n var key1 = [\n 256.077301025391,\n 186.647399902344,\n 0\n ];\n var key2 = [\n 260.577301025391,\n 186.647399902344,\n 0\n ];\n var key3 = [\n 249.077301025391,\n 186.647399902344,\n 0\n ];\n var key4 = [\n 256.077301025391,\n 178.647399902344,\n 0\n ];\n var key5 = [\n 256.077301025391,\n 197.647399902344,\n 0\n ];\n key1 = unArray(key1);\n key2 = unArray(key2);\n key3 = unArray(key3);\n key4 = unArray(key4);\n key5 = unArray(key5);\n try {\n if (!thisLayer('ADBE Effect Parade')('Pseudo/1k48264d77gIB').active) {\n throw 'inactive';\n }\n slideR = thisLayer('ADBE Effect Parade')('Pseudo/1k48264d77gIB')('Pseudo/1k48264d77gIB-0001');\n slideL = thisLayer('ADBE Effect Parade')('Pseudo/1k48264d77gIB')('Pseudo/1k48264d77gIB-0002');\n slideU = thisLayer('ADBE Effect Parade')('Pseudo/1k48264d77gIB')('Pseudo/1k48264d77gIB-0003');\n slideD = thisLayer('ADBE Effect Parade')('Pseudo/1k48264d77gIB')('Pseudo/1k48264d77gIB-0004');\n } catch (err) {\n slideR = 0;\n slideL = 0;\n slideU = 0;\n slideD = 0;\n }\n if (easeOverride_right !== null && !isNaN(easeOverride_right)) {\n slideR = moClamp(easeOverride_right, -100, 100);\n }\n if (easeOverride_left !== null && !isNaN(easeOverride_left)) {\n slideL = moClamp(easeOverride_left, -100, 100);\n }\n if (easeOverride_up !== null && !isNaN(easeOverride_up)) {\n slideU = moClamp(easeOverride_up, -100, 100);\n }\n if (easeOverride_down !== null && !isNaN(easeOverride_down)) {\n slideD = moClamp(easeOverride_down, -100, 100);\n }\n var easeResultX, easeResultY;\n if (contrlCurVal[0] >= 0) {\n resultVal = linear(contrlCurVal[0], 0, myLimit, key1, key2);\n if (slideR !== 0) {\n easeResultX = easeSwitch(contrlCurVal[0], 0, myLimit, key1, key2, slideR);\n resultVal = linear(Math.abs(slideR), 0, 100, resultVal, easeResultX);\n }\n } else {\n resultVal = linear($bm_neg(contrlCurVal[0]), 0, myLimit, key1, key3);\n if (slideL !== 0) {\n easeResultX = easeSwitch($bm_neg(contrlCurVal[0]), 0, myLimit, key1, key3, slideL);\n resultVal = linear(Math.abs(slideL), 0, 100, resultVal, easeResultX);\n }\n }\n var resultAdd = 0;\n if (contrlCurVal[1] <= 0) {\n resultAdd = $bm_sub(linear($bm_neg(contrlCurVal[1]), 0, myLimit, key1, key4), key1);\n if (slideU !== 0) {\n easeResultY = $bm_sub(easeSwitch($bm_neg(contrlCurVal[1]), 0, myLimit, key1, key4, slideU), key1);\n resultAdd = linear(Math.abs(slideU), 0, 100, resultAdd, easeResultY);\n }\n } else {\n resultAdd = $bm_sub(linear(contrlCurVal[1], 0, myLimit, key1, key5), key1);\n if (slideD !== 0) {\n easeResultY = $bm_sub(easeSwitch(contrlCurVal[1], 0, myLimit, key1, key5, slideD), key1);\n resultAdd = linear(Math.abs(slideD), 0, 100, resultAdd, easeResultY);\n }\n }\n return $bm_sum($bm_sum(resultVal, resultAdd), $bm_sub(inputResult, key1));\n}\nfunction cosEase(val, min1, max1, input1, input2) {\n var myCos = [];\n if ($bm_isInstanceOfArray(input1)) {\n for (var x = 0; x < input1.length; x++) {\n myCos.push(getMeCos(val, min1, max1, input1[x], input2[x]));\n }\n } else {\n myCos = getMeCos(val, min1, max1, input1, input2);\n }\n return myCos;\n function getMeCos(val, min1, max1, input1, input2) {\n var mapVal = moClamp($bm_div(val, $bm_sub(max1, min1)), 0, 1);\n var c = $bm_sub(input2, input1);\n var myCos2 = $bm_sum($bm_sum($bm_mul($bm_neg(c), Math.cos($bm_mul(mapVal, $bm_div(Math.PI, 2)))), c), input1);\n return myCos2;\n }\n}\nfunction sinEase(val, min1, max1, input1, input2) {\n var mySin = [];\n if ($bm_isInstanceOfArray(input1)) {\n for (var x = 0; x < input1.length; x++) {\n mySin.push(getMeSin(val, min1, max1, input1[x], input2[x]));\n }\n } else {\n mySin = getMeSin(val, min1, max1, input1, input2);\n }\n return mySin;\n function getMeSin(val, min1, max1, input1, input2) {\n var mapVal = moClamp($bm_div(val, $bm_sub(max1, min1)), 0, 1);\n var c = $bm_sub(input2, input1);\n var mySin2 = $bm_sum($bm_mul(c, Math.sin($bm_mul(mapVal, $bm_div(Math.PI, 2)))), input1);\n return mySin2;\n }\n}\nfunction easeSwitch(val, min1, max1, input1, input2, morph) {\n if (morph < 0) {\n return cosEase(val, min1, max1, input1, input2);\n } else {\n return sinEase(val, min1, max1, input1, input2);\n }\n}\nfunction unArray(inKey) {\n if (inKey instanceof Array && inKey.length === 1) {\n return inKey[0];\n } else {\n return inKey;\n }\n}\nfunction moClamp(a, b, c) {\n if (!(a instanceof Array)) {\n return Math.max(b, Math.min(c, a));\n } else {\n var aryHold = [];\n for (var x = 0; x < a.length; x++) {\n aryHold.push(Math.max(b, Math.min(c, a[x])));\n }\n return aryHold;\n }\n}\n$bm_rt = joystick(value);"},"a":{"a":0,"k":[133.432,84.897,0],"ix":1},"s":{"a":0,"k":[100,100,100],"ix":6}},"ao":0,"shapes":[{"ty":"gr","it":[{"ind":0,"ty":"sh","ix":1,"ks":{"a":0,"k":{"i":[[0,-60.109],[73.554,0],[0,60.109],[-73.555,0]],"o":[[0,60.109],[-73.555,0],[0,-60.109],[73.554,0]],"v":[[133.182,24.189],[0,84.647],[-133.182,24.189],[0,-84.647]],"c":true},"ix":2},"nm":"패스 1","mn":"ADBE Vector Shape - Group","hd":false},{"ty":"fl","c":{"a":0,"k":[1,1,1,1],"ix":4},"o":{"a":0,"k":100,"ix":5},"r":1,"bm":0,"nm":"ì¹  1","mn":"ADBE Vector Graphic - Fill","hd":false},{"ty":"tr","p":{"a":0,"k":[133.432,84.897],"ix":2},"a":{"a":0,"k":[0,0],"ix":1},"s":{"a":0,"k":[100,100],"ix":3},"r":{"a":0,"k":0,"ix":6},"o":{"a":0,"k":100,"ix":7},"sk":{"a":0,"k":0,"ix":4},"sa":{"a":0,"k":0,"ix":5},"nm":"변형"}],"nm":"그룹 1","np":2,"cix":2,"bm":0,"ix":1,"mn":"ADBE Vector Group","hd":false}],"ip":0,"op":120,"st":0,"bm":0},{"ddd":0,"ind":12,"ty":4,"nm":"오른쪽 ê·€ 윤곽선","parent":7,"sr":1,"ks":{"o":{"a":0,"k":100,"ix":11},"r":{"a":0,"k":0,"ix":10},"p":{"a":0,"k":[-133.26,-46.696,0],"ix":2,"x":"var $bm_rt;\nfunction joystick(inputResult) {\n var slideR, slideL, slideU, slideD;\n var easeOverride_right = null;\n var easeOverride_left = null;\n var easeOverride_up = null;\n var easeOverride_down = null;\n var contrl = thisComp.layer('JoyStkCtrl01');\n var myLimit = contrl('ADBE Effect Parade')('joystickLimit')('ADBE Slider Control-0001');\n var contrlCurVal = contrl('ADBE Transform Group')('ADBE Position');\n var resultVal;\n var key1 = [\n 122.740203857422,\n 209.304306030273,\n 0\n ];\n var key2 = [\n 123.740203857422,\n 209.304306030273,\n 0\n ];\n var key3 = [\n 122.240203857422,\n 209.304306030273,\n 0\n ];\n var key4 = [\n 122.740203857422,\n 207.804306030273,\n 0\n ];\n var key5 = [\n 122.740203857422,\n 211.304306030273,\n 0\n ];\n key1 = unArray(key1);\n key2 = unArray(key2);\n key3 = unArray(key3);\n key4 = unArray(key4);\n key5 = unArray(key5);\n try {\n if (!thisLayer('ADBE Effect Parade')('Pseudo/1k48264d77gIB').active) {\n throw 'inactive';\n }\n slideR = thisLayer('ADBE Effect Parade')('Pseudo/1k48264d77gIB')('Pseudo/1k48264d77gIB-0001');\n slideL = thisLayer('ADBE Effect Parade')('Pseudo/1k48264d77gIB')('Pseudo/1k48264d77gIB-0002');\n slideU = thisLayer('ADBE Effect Parade')('Pseudo/1k48264d77gIB')('Pseudo/1k48264d77gIB-0003');\n slideD = thisLayer('ADBE Effect Parade')('Pseudo/1k48264d77gIB')('Pseudo/1k48264d77gIB-0004');\n } catch (err) {\n slideR = 0;\n slideL = 0;\n slideU = 0;\n slideD = 0;\n }\n if (easeOverride_right !== null && !isNaN(easeOverride_right)) {\n slideR = moClamp(easeOverride_right, -100, 100);\n }\n if (easeOverride_left !== null && !isNaN(easeOverride_left)) {\n slideL = moClamp(easeOverride_left, -100, 100);\n }\n if (easeOverride_up !== null && !isNaN(easeOverride_up)) {\n slideU = moClamp(easeOverride_up, -100, 100);\n }\n if (easeOverride_down !== null && !isNaN(easeOverride_down)) {\n slideD = moClamp(easeOverride_down, -100, 100);\n }\n var easeResultX, easeResultY;\n if (contrlCurVal[0] >= 0) {\n resultVal = linear(contrlCurVal[0], 0, myLimit, key1, key2);\n if (slideR !== 0) {\n easeResultX = easeSwitch(contrlCurVal[0], 0, myLimit, key1, key2, slideR);\n resultVal = linear(Math.abs(slideR), 0, 100, resultVal, easeResultX);\n }\n } else {\n resultVal = linear($bm_neg(contrlCurVal[0]), 0, myLimit, key1, key3);\n if (slideL !== 0) {\n easeResultX = easeSwitch($bm_neg(contrlCurVal[0]), 0, myLimit, key1, key3, slideL);\n resultVal = linear(Math.abs(slideL), 0, 100, resultVal, easeResultX);\n }\n }\n var resultAdd = 0;\n if (contrlCurVal[1] <= 0) {\n resultAdd = $bm_sub(linear($bm_neg(contrlCurVal[1]), 0, myLimit, key1, key4), key1);\n if (slideU !== 0) {\n easeResultY = $bm_sub(easeSwitch($bm_neg(contrlCurVal[1]), 0, myLimit, key1, key4, slideU), key1);\n resultAdd = linear(Math.abs(slideU), 0, 100, resultAdd, easeResultY);\n }\n } else {\n resultAdd = $bm_sub(linear(contrlCurVal[1], 0, myLimit, key1, key5), key1);\n if (slideD !== 0) {\n easeResultY = $bm_sub(easeSwitch(contrlCurVal[1], 0, myLimit, key1, key5, slideD), key1);\n resultAdd = linear(Math.abs(slideD), 0, 100, resultAdd, easeResultY);\n }\n }\n return $bm_sum($bm_sum(resultVal, resultAdd), $bm_sub(inputResult, key1));\n}\nfunction cosEase(val, min1, max1, input1, input2) {\n var myCos = [];\n if ($bm_isInstanceOfArray(input1)) {\n for (var x = 0; x < input1.length; x++) {\n myCos.push(getMeCos(val, min1, max1, input1[x], input2[x]));\n }\n } else {\n myCos = getMeCos(val, min1, max1, input1, input2);\n }\n return myCos;\n function getMeCos(val, min1, max1, input1, input2) {\n var mapVal = moClamp($bm_div(val, $bm_sub(max1, min1)), 0, 1);\n var c = $bm_sub(input2, input1);\n var myCos2 = $bm_sum($bm_sum($bm_mul($bm_neg(c), Math.cos($bm_mul(mapVal, $bm_div(Math.PI, 2)))), c), input1);\n return myCos2;\n }\n}\nfunction sinEase(val, min1, max1, input1, input2) {\n var mySin = [];\n if ($bm_isInstanceOfArray(input1)) {\n for (var x = 0; x < input1.length; x++) {\n mySin.push(getMeSin(val, min1, max1, input1[x], input2[x]));\n }\n } else {\n mySin = getMeSin(val, min1, max1, input1, input2);\n }\n return mySin;\n function getMeSin(val, min1, max1, input1, input2) {\n var mapVal = moClamp($bm_div(val, $bm_sub(max1, min1)), 0, 1);\n var c = $bm_sub(input2, input1);\n var mySin2 = $bm_sum($bm_mul(c, Math.sin($bm_mul(mapVal, $bm_div(Math.PI, 2)))), input1);\n return mySin2;\n }\n}\nfunction easeSwitch(val, min1, max1, input1, input2, morph) {\n if (morph < 0) {\n return cosEase(val, min1, max1, input1, input2);\n } else {\n return sinEase(val, min1, max1, input1, input2);\n }\n}\nfunction unArray(inKey) {\n if (inKey instanceof Array && inKey.length === 1) {\n return inKey[0];\n } else {\n return inKey;\n }\n}\nfunction moClamp(a, b, c) {\n if (!(a instanceof Array)) {\n return Math.max(b, Math.min(c, a));\n } else {\n var aryHold = [];\n for (var x = 0; x < a.length; x++) {\n aryHold.push(Math.max(b, Math.min(c, a[x])));\n }\n return aryHold;\n }\n}\n$bm_rt = joystick(value);"},"a":{"a":0,"k":[20.768,31.265,0],"ix":1},"s":{"a":0,"k":[100,100,100],"ix":6}},"ao":0,"shapes":[{"ty":"gr","it":[{"ind":0,"ty":"sh","ix":1,"ks":{"a":0,"k":{"i":[[11.285,0],[0,0],[0,11.285],[0,0],[-11.284,0],[0,-11.284],[0,0]],"o":[[0,0],[-11.284,0],[0,0],[0,-11.284],[11.285,0],[0,0],[0,11.285]],"v":[[0,31.014],[0,31.014],[-20.518,10.497],[-20.518,-10.497],[0,-31.014],[20.518,-10.497],[20.518,10.497]],"c":true},"ix":2},"nm":"패스 1","mn":"ADBE Vector Shape - Group","hd":false},{"ty":"fl","c":{"a":0,"k":[0.885999971278,0.885999971278,0.885999971278,1],"ix":4},"o":{"a":0,"k":100,"ix":5},"r":1,"bm":0,"nm":"ì¹  1","mn":"ADBE Vector Graphic - Fill","hd":false},{"ty":"tr","p":{"a":0,"k":[20.767,31.264],"ix":2},"a":{"a":0,"k":[0,0],"ix":1},"s":{"a":0,"k":[100,100],"ix":3},"r":{"a":0,"k":0,"ix":6},"o":{"a":0,"k":100,"ix":7},"sk":{"a":0,"k":0,"ix":4},"sa":{"a":0,"k":0,"ix":5},"nm":"변형"}],"nm":"그룹 1","np":2,"cix":2,"bm":0,"ix":1,"mn":"ADBE Vector Group","hd":false}],"ip":0,"op":120,"st":0,"bm":0},{"ddd":0,"ind":13,"ty":4,"nm":"왼쪽 ê·€ 윤곽선","parent":7,"sr":1,"ks":{"o":{"a":0,"k":100,"ix":11},"r":{"a":0,"k":0,"ix":10},"p":{"a":0,"k":[133.26,-46.696,0],"ix":2,"x":"var $bm_rt;\nfunction joystick(inputResult) {\n var slideR, slideL, slideU, slideD;\n var easeOverride_right = null;\n var easeOverride_left = null;\n var easeOverride_up = null;\n var easeOverride_down = null;\n var contrl = thisComp.layer('JoyStkCtrl01');\n var myLimit = contrl('ADBE Effect Parade')('joystickLimit')('ADBE Slider Control-0001');\n var contrlCurVal = contrl('ADBE Transform Group')('ADBE Position');\n var resultVal;\n var key1 = [\n 389.260299682617,\n 209.304306030273,\n 0\n ];\n var key2 = [\n 387.760314941406,\n 209.304306030273,\n 0\n ];\n var key3 = [\n 387.260314941406,\n 209.304306030273,\n 0\n ];\n var key4 = [\n 389.260314941406,\n 207.804306030273,\n 0\n ];\n var key5 = [\n 389.260314941406,\n 211.304306030273,\n 0\n ];\n key1 = unArray(key1);\n key2 = unArray(key2);\n key3 = unArray(key3);\n key4 = unArray(key4);\n key5 = unArray(key5);\n try {\n if (!thisLayer('ADBE Effect Parade')('Pseudo/1k48264d77gIB').active) {\n throw 'inactive';\n }\n slideR = thisLayer('ADBE Effect Parade')('Pseudo/1k48264d77gIB')('Pseudo/1k48264d77gIB-0001');\n slideL = thisLayer('ADBE Effect Parade')('Pseudo/1k48264d77gIB')('Pseudo/1k48264d77gIB-0002');\n slideU = thisLayer('ADBE Effect Parade')('Pseudo/1k48264d77gIB')('Pseudo/1k48264d77gIB-0003');\n slideD = thisLayer('ADBE Effect Parade')('Pseudo/1k48264d77gIB')('Pseudo/1k48264d77gIB-0004');\n } catch (err) {\n slideR = 0;\n slideL = 0;\n slideU = 0;\n slideD = 0;\n }\n if (easeOverride_right !== null && !isNaN(easeOverride_right)) {\n slideR = moClamp(easeOverride_right, -100, 100);\n }\n if (easeOverride_left !== null && !isNaN(easeOverride_left)) {\n slideL = moClamp(easeOverride_left, -100, 100);\n }\n if (easeOverride_up !== null && !isNaN(easeOverride_up)) {\n slideU = moClamp(easeOverride_up, -100, 100);\n }\n if (easeOverride_down !== null && !isNaN(easeOverride_down)) {\n slideD = moClamp(easeOverride_down, -100, 100);\n }\n var easeResultX, easeResultY;\n if (contrlCurVal[0] >= 0) {\n resultVal = linear(contrlCurVal[0], 0, myLimit, key1, key2);\n if (slideR !== 0) {\n easeResultX = easeSwitch(contrlCurVal[0], 0, myLimit, key1, key2, slideR);\n resultVal = linear(Math.abs(slideR), 0, 100, resultVal, easeResultX);\n }\n } else {\n resultVal = linear($bm_neg(contrlCurVal[0]), 0, myLimit, key1, key3);\n if (slideL !== 0) {\n easeResultX = easeSwitch($bm_neg(contrlCurVal[0]), 0, myLimit, key1, key3, slideL);\n resultVal = linear(Math.abs(slideL), 0, 100, resultVal, easeResultX);\n }\n }\n var resultAdd = 0;\n if (contrlCurVal[1] <= 0) {\n resultAdd = $bm_sub(linear($bm_neg(contrlCurVal[1]), 0, myLimit, key1, key4), key1);\n if (slideU !== 0) {\n easeResultY = $bm_sub(easeSwitch($bm_neg(contrlCurVal[1]), 0, myLimit, key1, key4, slideU), key1);\n resultAdd = linear(Math.abs(slideU), 0, 100, resultAdd, easeResultY);\n }\n } else {\n resultAdd = $bm_sub(linear(contrlCurVal[1], 0, myLimit, key1, key5), key1);\n if (slideD !== 0) {\n easeResultY = $bm_sub(easeSwitch(contrlCurVal[1], 0, myLimit, key1, key5, slideD), key1);\n resultAdd = linear(Math.abs(slideD), 0, 100, resultAdd, easeResultY);\n }\n }\n return $bm_sum($bm_sum(resultVal, resultAdd), $bm_sub(inputResult, key1));\n}\nfunction cosEase(val, min1, max1, input1, input2) {\n var myCos = [];\n if 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000000000..372d99aed --- /dev/null +++ b/client/src/components/Anythingmore.js @@ -0,0 +1,87 @@ +import React, { useState } from 'react'; +import { Link } from 'react-router-dom'; + +function Anythingmore() { + const [details, setDetails] = useState(''); + const [apiError, setApiError] = useState(false); + + const handleInputChange = (event) => { + setDetails(event.target.value); + }; + + const handleSubmit = () => { + // Perform any necessary actions with the submitted details + console.log('Submitted details:', details); + // You can add additional logic here, such as making an API call to save the details + + // Create a text file from the input content + const textFile = new Blob([details], { type: 'text/plain' }); + + // Call the API to push the text file + callAPI(textFile) + .then(() => { + console.log('API call successful'); + // Reset the API error state + setApiError(false); + }) + .catch((error) => { + console.error('Error calling API:', error); + // Set the API error state to true + setApiError(true); + // Retry the API call after a delay + setTimeout(() => { + retryAPI(textFile); + }, 3000); // Retry after 3 seconds (adjust as needed) + }); + + // Clear the input field after submission + setDetails(''); + }; + + const callAPI = (file) => { + const formData = new FormData(); + formData.append('file', file, 'anythingelse.txt'); + + return fetch( + 'https://3f2ssd7loqowjtj7hnzhni7trq0blutk.lambda-url.us-east-1.on.aws/notestotext_anythingelse', + { + method: 'POST', + body: formData, + } + ); + }; + + const retryAPI = (textfile) => { + callAPI(textfile) + .then(() => { + console.log('API call retried successfully'); + setApiError(false); + }) + .catch((error) => { + console.error('Error retrying API:', error); + setApiError(true); + }); + }; + + return ( +
+

Anything more to add!

+ + + {apiError &&

} + + + + +
+ ); +} + +export default Anythingmore; diff --git a/client/src/components/App.js b/client/src/components/App.js new file mode 100644 index 000000000..10d13ced1 --- /dev/null +++ b/client/src/components/App.js @@ -0,0 +1,75 @@ +import React from 'react' +import Signup from './Signup' +import ShowProfile from './ShowProfile' +import Login from './Login' +import { Container } from 'react-bootstrap' +import { AuthProvider } from '../contexts/AuthContext' +import {BrowserRouter, Switch, Route} from "react-router-dom" +import PrivateRoute from './PrivateRoute' +import ForgotPassword from './ForgotPassword' +import UpdateProfile from './UpdateProfile' +import Landing from './Landing' +import Hero from './Hero' +import Uploadn from './Uploadn' +import Uploadp from './Uploadp' +import Uploads from './Uploads' +import Anythingmore from './Anythingmore' +import Wait from './Wait' +import Dashboard from './Dashboard' +import Sortedpyq from './Sortedpyq' +import Generalpyq from './Generalpyq' +import Repetitivepyq from './Repetitivepyq' +import StudyPlanner from './Studyplanner' +import Uploadn1 from './Uploadn1' +import Uploadp1 from './Uploadp1' +import Uploads1 from './Uploads1' +import Topiclist from './Topiclist' +import Quiz from './Quiz' +import Learnnote from './Learnnote' +import Days from './Days' + + +const App = () => { + return ( + + + +
+ + + + + + + + + + + + + + + + + + + + + + + + + + + + + + + +
+
+ + ) +} + +export default App \ No newline at end of file diff --git a/client/src/components/Dashboard.js b/client/src/components/Dashboard.js new file mode 100644 index 000000000..33f92b9cc --- /dev/null +++ b/client/src/components/Dashboard.js @@ -0,0 +1,149 @@ +import React, { useState, useEffect } from "react"; +import { motion } from "framer-motion"; +import Navbar from "./NavBar"; +import { Link } from "react-router-dom"; +import Lottie from "lottie-react"; +import studyplan from "../assets/121104-woman-discovering-business-statistics.json"; +import repetition from "../assets/100679-wallp-repetitions-animation.json"; +import generalp from "../assets/132573-marking-exam-questions.json"; +import sorted from "../assets/96665-toggle-sort-menu-transition.json"; +import learn from "../assets/54639-boy-studying-science.json"; +import quiz from "../assets/133329-yellow-quiz.json"; + + + +const COLORS = ["#0088FE", "#FFBB28"]; + +const Dashboard = () => { + const [impTopicContent, setImpTopicContent] = useState(""); + const [topicListContent, setTopicListContent] = useState(""); + const [clusterQuestionsContent, setClusterQuestionsContent] = useState(""); + const [module1Content, setModule1Content] = useState(""); + const [showModule1Content, setShowModule1Content] = useState(false); + + useEffect(() => { + fetch("Files/generated_files/imp_topic_list.txt") + .then((response) => response.text()) + .then((text) => setImpTopicContent(text)) + .catch((error) => console.log(error)); + + fetch("Files/generated_files/topic_list.txt") + .then((response) => response.text()) + .then((text) => setTopicListContent(text)) + .catch((error) => console.log(error)); + + fetch("Files/generated_files/cluster_questions.txt") + .then((response) => response.text()) + .then((text) => setClusterQuestionsContent(text)) + .catch((error) => console.log(error)); + }, []); + + const fetchModule1Content = () => { + fetch("Files/generated_files/summarised_notes/module1_summarized.txt") + .then((response) => response.text()) + .then((text) => { + setModule1Content(text); + setShowModule1Content(true); + }) + .catch((error) => console.log(error)); + }; + + const containerVariants = { + hidden: { opacity: 0 }, + visible: { opacity: 1, transition: { duration: 0.5 } }, + }; + + return ( +
+ +
+
+ + + + +

Study plan

+ +
+ + + + +

Topic Learn

+ +
+ + + + +

Quiz

+ +
+ + + + + +

Sorted PYQ

+ +
+ + + + +

General Question Paper

+ +
+ + + + +

Repetitive questions

+ +
+ + +
+
+
+ + ); +}; + +export { Dashboard as default }; diff --git a/client/src/components/Days.js b/client/src/components/Days.js new file mode 100644 index 000000000..4a2c307e9 --- /dev/null +++ b/client/src/components/Days.js @@ -0,0 +1,81 @@ +import React, { useState } from 'react'; +import { useHistory } from 'react-router-dom'; +import { motion } from 'framer-motion'; +import NavBar from './NavBar'; +import Lottie from 'lottie-react'; +import AnimationData from '../assets/100277-calendar-days.json'; + +const Days = () => { + const history = useHistory(); + const [startDate, setStartDate] = useState(''); + const [endDate, setEndDate] = useState(''); + + const handleStartDateChange = (event) => { + setStartDate(event.target.value); + }; + + const handleEndDateChange = (event) => { + setEndDate(event.target.value); + }; + + const handleSubmit = (event) => { + event.preventDefault(); + + const start = new Date(startDate); + const end = new Date(endDate); + const days = Math.ceil((end - start) / (1000 * 60 * 60 * 24)); + + history.push(`/studyplanner?days=${days}`); + }; + + return ( +
+
+ +
+
+ +

Schedule days

+ + +
+ + +
+
+ + +
+ +
+
+
+
+
+ ); +}; + +export default Days; diff --git a/client/src/components/ForgotPassword.js b/client/src/components/ForgotPassword.js new file mode 100644 index 000000000..ad581d548 --- /dev/null +++ b/client/src/components/ForgotPassword.js @@ -0,0 +1,69 @@ +import React, { useRef, useState } from "react"; +import { useAuth } from "../contexts/AuthContext"; +import { Link } from "react-router-dom"; + +export default function ForgotPassword() { + const emailRef = useRef(); + const { resetPassword } = useAuth(); + const [error, setError] = useState(""); + const [message, setMessage] = useState(""); + const [loading, setLoading] = useState(false); + + async function handleSubmit(e) { + e.preventDefault(); + + try { + setMessage(""); + setError(""); + setLoading(true); + await resetPassword(emailRef.current.value); + setMessage("Check your inbox for further instructions"); + } catch { + setError("Failed to reset password"); + } + + setLoading(false); + } + + return ( + <> +
+
+

Password Reset

+ {error &&
{error}
} + {message &&
{message}
} +
+
+ + +
+ +
+
+ + Login + +
+
+ Need an account? Sign Up +
+
+ +
+ + ); +} diff --git a/client/src/components/Generalpyq.js b/client/src/components/Generalpyq.js new file mode 100644 index 000000000..b965581ee --- /dev/null +++ b/client/src/components/Generalpyq.js @@ -0,0 +1,62 @@ +import React, { useEffect, useState } from 'react'; +import Navbar from './NavBar'; + +const Generalpyq = () => { + const questionPaper1 = [ + "1. Convert the decimal number (124)10 to binary and hexadecimal.", + "2. Explain the concept of De-Morgan's theorem and provide an example.", + "3. Express the Boolean function F = A · (B + C') as a product of maxterms.", + "4. Discuss the differences between combinational and sequential circuits.", + "5. Design a 3 x 8 decoder using two 2 x 4 decoders.", + "6. Implement a full subtractor using a 3-input decoder and gates.", + "7. Describe the triggering modes of flip-flops.", + "8. What are excitation tables and how are they used?", + "9. Draw the block diagram of a PAL and explain its features.", + "10. Compare the features of CMOS and TTL logic devices." + ]; + + const questionPaper2 = [ + "1. Convert the octal number (457)8 to hexadecimal.", + "2. Explain the process of converting a decimal number to binary.", + "3. Differentiate between canonical and standard forms of Boolean functions with examples.", + "4. What are universal gates? Why are they given that name?", + "5. Discuss the concept of carry look-ahead addition and why it is necessary.", + "6. Outline the design procedure for a combinational circuit.", + "7. Compare synchronous and asynchronous circuits, highlighting their differences.", + "8. Describe the operation of a master-slave flip-flop.", + "9. Explain the differences between PLA and PAL.", + "10. Define the terms fan out, propagation delay, and noise margin." + ]; + + return ( +
+
+ +
+

General PYQ

+
+
+

Question paper 1:

+
    + {questionPaper1.map((question, index) => ( +
  • {question}
  • + ))} +
+
+ +
+

Question paper 2:

+
    + {questionPaper2.map((question, index) => ( +
  • {question}
  • + ))} +
+
+
+
+
+
+ ); +}; + +export default Generalpyq; diff --git a/client/src/components/Hero.js b/client/src/components/Hero.js new file mode 100644 index 000000000..e6942957f --- /dev/null +++ b/client/src/components/Hero.js @@ -0,0 +1,32 @@ +import React from 'react' +import Lottie from 'lottie-react'; +import animation from '../assets/39701-robot-bot-3d.json'; +import { Link } from 'react-router-dom'; +function Hero() { + return ( +
+
+
+
+

Unlock Your Academic Potential with LearnMateAI

+

Personalized Learning for Smarter Results

+ +

+ Get started + +

+ + {/* + Watch Video + */} +
+
+ +
+
+
+
+ ) +} + +export default Hero \ No newline at end of file diff --git a/client/src/components/Landing.js b/client/src/components/Landing.js new file mode 100644 index 000000000..c60da84e2 --- /dev/null +++ b/client/src/components/Landing.js @@ -0,0 +1,17 @@ +import React from 'react' +import NavBar from './NavBar' +import Hero from './Hero' + + +const Landing = () => { + return ( +
+
+ + +
+
+ ) +} + +export default Landing \ No newline at end of file diff --git a/client/src/components/Learnnote.js b/client/src/components/Learnnote.js new file mode 100644 index 000000000..9b4213592 --- /dev/null +++ b/client/src/components/Learnnote.js @@ -0,0 +1,215 @@ +import React, { useEffect, useState } from 'react'; +import { Document, Page } from 'react-pdf'; +import axios from 'axios'; +import NavBar from './NavBar'; +import { motion } from 'framer-motion'; +import { useLocation } from 'react-router-dom'; +import Lottie from 'lottie-react'; +import animation from '../assets/39701-robot-bot-3d.json'; +import ChatBot from 'react-simple-chatbot'; +import { MdClose } from 'react-icons/md'; + + + +const Learnnote = () => { + const [pdfData, setPdfData] = useState(null); + const [isToggleOn, setIsToggleOn] = useState(false); + const location = useLocation(); + const searchParams = new URLSearchParams(location.search); + const topicName = searchParams.get('topic'); + const [isOpen, setIsOpen] = useState(false); + + const handleClose = () => { + setIsOpen(false); + }; + + + useEffect(() => { + const fetchPdfData = async () => { + try { + const response = await axios.post( + 'http://172.25.0.105:8000/get_notes_pdf?email=angeloantu%40gmail.com', + { responseType: 'arraybuffer' } + ); + + const arrayBuffer = response.data; + const base64Data = btoa( + new Uint8Array(arrayBuffer).reduce( + (data, byte) => data + String.fromCharCode(byte), + '' + ) + ); + setPdfData(base64Data); + } catch (error) { + console.error('Error fetching PDF data:', error); + } + }; + + fetchPdfData(); + }, []); + + const handleToggle = () => { + setIsToggleOn(!isToggleOn); + }; + + return ( +
+
+ +
+

{topicName}

+
+
+ +
+ +
+ +

+
+
+
+ {isOpen ? ( + <> +
+ +
+ + + + + ) : ( +
setIsOpen(true)}> + +
+ )} +
+
+
+
+ +
+ +
+ +
+ + {isToggleOn ? ( +
+ {/* {pdfData ? ( + + + + ) : ( +
Loading my PDF...
+ )} */} + +
+ ) : ( +
+ +

+ - BCD is a numeric code used to represent decimals using binary bits.

+

- Each decimal digit is represented by a group of four bits in BCD, also known as the 8421 code.

+

- BCD code for each digit ranges from 0000 to 1001.

+ +
    +- Example: Convert (58)10 to BCD +
  • - Decimal: 58
  • +
  • - BCD: 0101 1000
  • +
  • - BCD: 0101 1000
  • +
  • - Therefore, (58)10 = (01011000)BCD
  • +
+ +
+ )} +
+
+ +
+
+
+
+
+ ); +}; + +export default Learnnote; diff --git a/client/src/components/Login.js b/client/src/components/Login.js new file mode 100644 index 000000000..5a749c8cb --- /dev/null +++ b/client/src/components/Login.js @@ -0,0 +1,89 @@ +import React, { useRef, useState } from 'react'; +import { Link, useHistory } from 'react-router-dom'; +import { useAuth } from '../contexts/AuthContext'; +import { motion } from 'framer-motion'; + +const Login = () => { + const emailRef = useRef(); + const passwordRef = useRef(); + const { login } = useAuth(); + const [error, setError] = useState(''); + const [loading, setLoading] = useState(false); + const history = useHistory(); + + async function handleSubmit(e) { + e.preventDefault(); + + try { + setError(''); + setLoading(true); + await login(emailRef.current.value, passwordRef.current.value); + history.push('/'); + } catch (error) { + console.log(error); + setError('Failed to login'); + } + setLoading(false); + } + + return ( + //algin center horizontally and vertically +
+ +

Log In

+ {error &&
{error}
} +
+
+ + +
+
+ + +
+ + Log in + +
+
+ + Forgot password? + +
+
+ Need an account? Sign up +
+
+ +
+ ); +}; + +export default Login; diff --git a/client/src/components/NavBar.js b/client/src/components/NavBar.js new file mode 100644 index 000000000..d9ac3d591 --- /dev/null +++ b/client/src/components/NavBar.js @@ -0,0 +1,133 @@ +import React, { useState } from 'react'; +import { Link } from 'react-router-dom'; +import { motion } from 'framer-motion'; +import icon from '../assets/logof3.svg'; + +const NavBar = () => { + const [isMenuOpen, setIsMenuOpen] = useState(false); + + const toggleMenu = () => { + setIsMenuOpen(!isMenuOpen); + }; + + const menuVariants = { + open: { opacity: 1, y: 0 }, + closed: { opacity: 0, y: -100 }, + }; + + return ( + + ); +}; + +export default NavBar; \ No newline at end of file diff --git a/client/src/components/PrivateRoute.js b/client/src/components/PrivateRoute.js new file mode 100644 index 000000000..46ac6db5c --- /dev/null +++ b/client/src/components/PrivateRoute.js @@ -0,0 +1,16 @@ +import React from "react" +import { Route, Redirect } from "react-router-dom" +import { useAuth } from "../contexts/AuthContext" + +export default function PrivateRoute({ component: Component, ...rest }) { + const { currentUser } = useAuth() + + return ( + { + return currentUser ? : + }} + > + ) +} \ No newline at end of file diff --git a/client/src/components/Quiz.js b/client/src/components/Quiz.js new file mode 100644 index 000000000..7947da801 --- /dev/null +++ b/client/src/components/Quiz.js @@ -0,0 +1,108 @@ +import React, { useEffect, useState } from 'react'; +import axios from 'axios'; +import { motion } from 'framer-motion'; +import NavBar from './NavBar'; +import Lottie from 'lottie-react'; +import QuizAnimation from '../assets/92464-321-go.json'; + +const Quiz = () => { + const [questions, setQuestions] = useState([]); + const [currentQuestionIndex, setCurrentQuestionIndex] = useState(0); + const [selectedOption, setSelectedOption] = useState(null); + const [score, setScore] = useState(0); + const [quizCompleted, setQuizCompleted] = useState(false); + + useEffect(() => { + const fetchQuestions = async () => { + try { + const response = await axios.get('https://api.npoint.io/93f3478daedcdf44a577'); + setQuestions(response.data.questions); + } catch (error) { + console.error('Error fetching questions:', error); + } + }; + + fetchQuestions(); + }, []); + + const handleOptionSelect = (optionIndex) => { + setSelectedOption(optionIndex); + }; + + const handleNextQuestion = () => { + if (selectedOption !== null) { + const currentQuestion = questions[currentQuestionIndex]; + const isCorrect = selectedOption === currentQuestion.correct_option; + setScore((prevScore) => prevScore + (isCorrect ? 1 : -1)); + + if (currentQuestionIndex + 1 === questions.length) { + setQuizCompleted(true); + } else { + setSelectedOption(null); + setCurrentQuestionIndex((prevIndex) => prevIndex + 1); + } + } + }; + + const renderQuestion = () => { + if (questions.length === 0) { + return null; // Return null or a loading indicator while waiting for data + } + const currentQuestion = questions[currentQuestionIndex]; + + return ( +
+ +

{currentQuestion.question}

+
+ {currentQuestion.options.map((option, index) => ( + handleOptionSelect(index)} + whileHover={{ scale: 1.05 }} + whileTap={{ scale: 0.95 }} + > + {option} + + ))} +
+ +
+ ); + }; + + const renderQuizCompleted = () => { + return ( +
+

Quiz Completed!

+

+ Your score is {score}. +

+
+ ); + }; + + return ( +
+ +
+ +

Quiz

+
+ {!quizCompleted ? renderQuestion() : renderQuizCompleted()} +
+
+
+ ); +}; + +export default Quiz; diff --git a/client/src/components/Repetitivepyq.js b/client/src/components/Repetitivepyq.js new file mode 100644 index 000000000..9220070b1 --- /dev/null +++ b/client/src/components/Repetitivepyq.js @@ -0,0 +1,142 @@ +import React from 'react'; +import Navbar from './NavBar'; + +const Repetitivepyq = () => { + const questions = [ + { + "question": "Differentiate between decimal numbers and binary numbers.", + "frequency": 2 + }, + { + "question": "Convert the binary number 101010 to octal and hexadecimal.", + "frequency": 2 + }, + { + "question": "Explain the concept of compliments in digital systems.", + "frequency": 3 + }, + { + "question": "Perform the operation of finding the 2's complement for the binary number 011001.", + "frequency": 2 + }, + { + "question": "Discuss the concept of signed binary numbers.", + "frequency": 2 + }, + { + "question": "Define binary codes and provide some examples.", + "frequency": 2 + }, + { + "question": "Compare and contrast binary storage and registers.", + "frequency": 2 + }, + { + "question": "Explain the use of binary logic in digital systems.", + "frequency": 2 + }, + { + "question": "Describe the axiomatic definition of boolean algebra.", + "frequency": 2 + }, + { + "question": "State and prove the basic theorems and properties of boolean algebra.", + "frequency": 3 + }, + { + "question": "Differentiate between canonical and standard forms of boolean functions.", + "frequency": 2 + }, + { + "question": "Perform logic operations using boolean algebra.", + "frequency": 2 + }, + { + "question": "Introduce the concept of digital logic gates.", + "frequency": 2 + }, + { + "question": "Use Karnaugh map to perform gate level minimisation.", + "frequency": 5 + }, + { + "question": "Simplify the boolean expression using two-variable Karnaugh map.", + "frequency": 2 + }, + { + "question": "Explore the methods of simplification using three, four, and five variable Karnaugh maps.", + "frequency": 2 + }, + { + "question": "Explain the concept of Product of Sums and Sum of Products simplification.", + "frequency": 2 + }, + { + "question": "Discuss the implementation of NAND and NOR gates.", + "frequency": 2 + }, + { + "question": "Introduce the Exclusive OR function and its applications.", + "frequency": 2 + }, + { + "question": "Apply the Quine McCluskey technique for simplification.", + "frequency": 2 + } + ]; + + const importantTopics = [ + "Binary Numbers", + "Base conversions", + "Octal and Hexadecimal numbers", + "Compliments", + "Operations of compliments", + "Signed binary numbers", + "Binary codes", + "Binary storage and Registers", + "Binary Logic", + "What is the purpose of compliments in binary numbers?", + "Explain the process of base conversion.", + "Compare and contrast octal and hexadecimal numbers.", + "How are signed binary numbers represented?", + "Discuss the different binary codes.", + "Describe the storage and registers used in binary systems.", + "Define binary logic and its relation to Boolean algebra.", + "What are the axiomatic definitions of boolean algebra?", + "List the basic theorems and properties of boolean algebra.", + "Demonstrate the logic operations used in digital logic gates.", + "Provide an introduction to gate level minimisation techniques.", + "How can Karnaugh maps be used to minimise logic gates?", + "Explain the concept of product of sums and sum of products simplification.", + "Discuss the implementation of NAND and NOR gates.", + "What is the purpose of an exclusive OR function?", + "Describe the Quine McCluskey technique for simplification of boolean expressions." + ]; + + return ( +
+ +
+

Repetitive PYQ

+
+ +
    + {questions.map((q, index) => ( +
  • {`${index + 1}. ${q.question}`}
  • + ))} +
+

Important Topics:

+
    + {importantTopics.map((topic, index) => ( +
  • {topic}
  • + ))} +
+
+
+
+
+
+ ); +}; + +export default Repetitivepyq; diff --git a/client/src/components/ShowProfile.js b/client/src/components/ShowProfile.js new file mode 100644 index 000000000..77b2320d8 --- /dev/null +++ b/client/src/components/ShowProfile.js @@ -0,0 +1,57 @@ +import React, { useState } from 'react'; +import { useAuth } from '../contexts/AuthContext'; +import { Link, useHistory } from 'react-router-dom'; +import NavBar from './NavBar'; +import Lottie from 'lottie-react'; +import animation from '../assets/63004-profile-password-unlock.json'; + + + + +const Landing = () => { + const [error, setError] = useState(''); + const { currentUser, logout } = useAuth(); + const history = useHistory(); + + async function handleLogout() { + setError(''); + + try { + await logout(); + history.push('/login'); + } catch { + setError('Failed to log out'); + } + } + + return ( + <> +
+ +
+ +
+ +

Profile

+ {error &&
{error}
} + Email: {currentUser.email} +
+ + Update Profile + + + + +
+
+
+ + ); +}; + +export default Landing; diff --git a/client/src/components/Signup.js b/client/src/components/Signup.js new file mode 100644 index 000000000..dccf1fd38 --- /dev/null +++ b/client/src/components/Signup.js @@ -0,0 +1,92 @@ +import React, { useRef, useState } from 'react'; +import { useAuth } from '../contexts/AuthContext'; +import { Link, useHistory } from 'react-router-dom'; + +const Signup = () => { + const emailRef = useRef(); + const passwordRef = useRef(); + const passwordConfirmRef = useRef(); + const { signup } = useAuth(); + const [error, setError] = useState(''); + const [loading, setLoading] = useState(false); + const history = useHistory(); + + async function handleSubmit(e) { + e.preventDefault(); + if (passwordRef.current.value !== passwordConfirmRef.current.value) { + return setError('Passwords do not match'); + } + try { + setError(''); + setLoading(true); + await signup(emailRef.current.value, passwordRef.current.value); + history.push('/'); + } catch (error) { + console.log(error); + setError('Failed to create an account'); + } + setLoading(false); + } + + return ( + <> +
+
+

Sign Up

+ {error &&
{error}
} +
+
+ + +
+
+ + +
+
+ + +
+ +
+
+ Already have an account? Log In +
+
+ +
+ + ); +}; + +export default Signup; diff --git a/client/src/components/Sortedpyq.js b/client/src/components/Sortedpyq.js new file mode 100644 index 000000000..792984ee4 --- /dev/null +++ b/client/src/components/Sortedpyq.js @@ -0,0 +1,244 @@ +import React from 'react'; +import Navbar from './NavBar'; + +const Sortedpyq = () => { + const modules = [ + { + title: 'Module 1', + color: 'bg-orange-400', + questions: [ + 'Differentiate between decimal numbers and binary numbers.', + 'Convert the binary number 101010 to octal and hexadecimal.', + 'Explain the concept of compliments in digital systems.', + 'Perform the operation of finding the 2\'s complement for the binary number 011001.', + 'Discuss the concept of signed binary numbers.', +'Define binary codes and provide some examples.', +'Differentiate between decimal numbers and binary numbers.', + 'Convert the binary number 101010 to octal and hexadecimal.', + 'Explain the concept of compliments in digital systems.', + 'Perform the operation of finding the 2\'s complement for the binary number 011001.', + 'Discuss the concept of signed binary numbers.', + 'Define binary codes and provide some examples.', + 'Compare and contrast binary storage and registers.', + 'Explain the use of binary logic in digital systems.', + 'Describe the axiomatic definition of Boolean algebra.', + 'State and prove the basic theorems and properties of Boolean algebra.', + 'Define Boolean functions and give some examples.', + 'Differentiate between canonical and standard forms of Boolean functions.', + 'Perform logic operations using Boolean algebra.', + 'Introduce the concept of digital logic gates.', + 'Use Karnaugh map to perform gate-level minimization.', + 'Simplify the Boolean expression using a two-variable Karnaugh map.', + 'Explore the methods of simplification using three, four, and five-variable Karnaugh maps.', + 'Explain the concept of Product of Sums and Sum of Products simplification.', + 'Discuss the implementation of NAND and NOR gates.', + 'Introduce the Exclusive OR function and its applications.', + 'Apply the Quine McCluskey technique for simplification.', + 'Define octal numbers and provide examples.', + 'Convert the decimal number 75 to binary, octal, and hexadecimal.', + 'Discuss the properties and advantages of hexadecimal numbers.', + 'Perform the operation of finding the 1\'s complement for the binary number 110110.', + 'Explain the concept of overflow in binary arithmetic.', + 'Define Gray code and its use in digital systems.', + 'Discuss the concept of arithmetic overflow and underflow in digital systems.', + 'Describe the concept of parity and its use in error detection.', + 'Explain the concept of logical shift and arithmetic shift operations.', + 'Discuss the representation of negative numbers using sign and magnitude method.', + 'Define one\'s complement and its representation of negative numbers.', + 'Describe the process of subtracting binary numbers using one\'s complement.', + 'Discuss the concept of two\'s complement and its representation of negative numbers.', + 'Perform the operation of adding binary numbers using two\'s complement.', + 'Explain the concept of excess-3 code and its use in BCD arithmetic.', + 'Discuss the representation of decimal numbers in BCD code.', + 'Describe the process of BCD addition and subtraction.', + 'Explain the concept of ASCII code and its use in character representation.', + 'Discuss the concept of digital memory and its organization.', + 'Describe the concept of random access memory (RAM) and its types.', + 'Explain the concept of read-only memory (ROM) and its types.', + 'Discuss the concept of memory address and data bus.', + 'Describe the concept of memory mapping and its use in addressing.', + 'Explain the concept of memory hierarchy and its levels.', + 'Discuss the concept of cache memory and its types.', + 'Describe the concept of virtual memory and its advantages.', + 'Explain the concept of memory management unit (MMU) and its functions.', + 'Discuss the concept of memory allocation and deallocation.', + 'Describe the concept of memory protection and its importance in operating systems.' + ] + }, + { + title: 'Module 2', + color: 'bg-blue-400', + questions: [ + 'Define the concept of combinational circuits.', + 'Explain the difference between combinational and sequential circuits.', + 'Discuss the basic building blocks of combinational circuits.', + 'Describe the operation of logic gates.', + 'Define and compare different types of logic gates (AND, OR, NOT, NAND, NOR, XOR, XNOR).', + 'Explain the concept of truth tables and their use in combinational circuits.', + 'Discuss the concept of Boolean functions and their representation in combinational circuits.', + 'Describe the process of designing combinational circuits using Boolean algebra and truth tables.', + 'Explain the concept of multiplexers and their use in combinational circuits.', + 'Discuss the concept of decoders and their applications in combinational circuits.', + 'Define the concept of encoders and their use in combinational circuits.', + 'Describe the operation of adders and subtractors in combinational circuits.', + 'Explain the concept of half adders and full adders.', + 'Discuss the design and implementation of magnitude comparators in combinational circuits.', + 'Define the concept of multiplexed displays and their use in combinational circuits.', + 'Discuss the design and implementation of code converters in combinational circuits.', + 'Explain the concept of arithmetic logic units (ALUs) and their applications.', + 'Discuss the design and implementation of ALUs in combinational circuits.', + 'Define the concept of programmable logic devices (PLDs) and their types.', + 'Explain the process of designing combinational circuits using PLDs.', + 'Discuss the concept of field-programmable gate arrays (FPGAs) and their use in combinational circuits.', + 'Define the concept of carry look-ahead adders and their advantages over ripple carry adders.', + 'Explain the concept of multiplexer-based carry look-ahead adders.', + 'Discuss the design and implementation of parallel binary adders using carry look-ahead technique.', + 'Describe the operation of binary subtractors using complement methods.', + 'Explain the concept of serial binary adders and subtractors.', + 'Discuss the design and implementation of parallel binary subtractors using carry look-ahead technique.', + 'Define the concept of magnitude comparators and their applications in sequential circuits.', + 'Explain the design and implementation of sequential circuits using flip-flops.', + 'Discuss the concept of clock signals and their role in sequential circuits.', + 'Define the concept of latches and their types.', + 'Explain the operation of D flip-flops and their use in sequential circuits.', + 'Discuss the design and implementation of registers in sequential circuits.', + 'Define the concept of counters and their types.', + 'Explain the operation of synchronous and asynchronous counters.', + 'Discuss the design and implementation of modulo-n counters.', + 'Define the concept of shift registers and their types.', + 'Explain the operation of parallel-in parallel-out (PIPO) shift registers.', + 'Discuss the design and implementation of serial-in serial-out (SISO) shift registers.', + 'Define the concept of universal shift registers and their applications.', + 'Explain the operation of ring counters and Johnson counters.', + 'Discuss the design and implementation of synchronous and asynchronous sequential circuits.', + 'Define the concept of finite state machines (FSMs) and their types.', + 'Explain the design and implementation of Moore and Mealy state machines.', + 'Discuss the concept of state minimization and state assignment in sequential circuits.', + 'Define the concept of clock skew and its impact on sequential circuits.', + 'Explain the concept of metastability and its prevention techniques in sequential circuits.', + 'Discuss the concept of synchronous and asynchronous reset in sequential circuits.', + 'Define the concept of timing diagrams and their use in sequential circuits.', + 'Explain the concept of race conditions and their prevention in sequential circuits.', + + + ] + }, + { + title: 'Module 3', + color: 'bg-red-400', + questions: [ + 'What is a sequential circuit?', + 'Differentiate between combinational and sequential circuits.', + 'Explain the concept of flip-flops in sequential circuits.', + 'Discuss the different types of flip-flops.', + 'Describe the operation of SR flip-flop.', + 'Explain the operation of JK flip-flop.', + 'Discuss the functionality of D flip-flop.', + 'Describe the characteristics of T flip-flop.', + 'Explain the concept of clock signal in sequential circuits.', + 'Discuss the concept of setup time and hold time in flip-flops.', + 'What is the difference between synchronous and asynchronous sequential circuits?', + 'Explain the concept of state in sequential circuits.', + 'Describe the state table and state diagram representation of sequential circuits.', + 'Discuss the concept of Moore and Mealy machines.', + 'Explain the concept of race condition in sequential circuits.', + 'Discuss the concept of critical race and non-critical race in sequential circuits.', + 'Describe the concept of hazard in digital circuits.', + 'Explain the concept of static and dynamic hazards.', + 'Discuss the methods of hazard elimination in sequential circuits.', + 'Describe the concept of clock skew and its impact on sequential circuits.', + 'Explain the concept of metastability in sequential circuits.', + 'Discuss the techniques to mitigate metastability in digital systems.', + 'Describe the concept of synchronous counters.', + 'Explain the operation of binary ripple counter.', + 'Discuss the concept of synchronous counter design.', + 'Describe the concept of asynchronous counters.', + 'Explain the operation of Johnson counter.', + 'Discuss the concept of shift registers.', + + ] + }, + { + title: 'Module 4', + color: 'bg-yellow-400', + questions: [ + 'Explain the concept of computer networks.', + 'Discuss the different types of network topologies.', + 'Explain the concept of network protocols.', + 'Discuss the layers of the OSI model.', + 'Explain the functions of each layer in the OSI model.', + 'Discuss the advantages and disadvantages of centralized and decentralized networks.', + 'Explain the concept of IP addressing and subnetting.', + 'Discuss the role of routers in computer networks.', + 'Explain the concept of TCP/IP protocol suite.', + 'Discuss the differences between TCP and UDP protocols.', + 'Explain the concept of network security and its importance.', + 'Discuss the different types of network attacks and countermeasures.', + 'Explain the concept of firewalls and their role in network security.', + 'Discuss the concept of virtual private networks (VPNs) and their benefits.', + 'Explain the concept of network address translation (NAT) and its use in IP addressing.', + 'Discuss the concept of network troubleshooting and common techniques used.', + 'Explain the concept of network monitoring and its importance.', + 'Discuss the different network management tools and their functions.', + 'Explain the concept of cloud computing and its benefits in network infrastructure.', + 'Discuss the concept of content delivery networks (CDNs) and their advantages.', + 'Explain the concept of network virtualization and its use in data centers.', + 'Discuss the concept of software-defined networking (SDN) and its advantages.', + 'Explain the concept of network congestion and methods to alleviate it.', + 'Discuss the concept of quality of service (QoS) and its role in network performance.', + 'Explain the concept of network load balancing and its benefits.', + 'Discuss the concept of network redundancy and its importance in fault tolerance.', + 'Explain the concept of network scalability and its challenges.', + 'Discuss the concept of network standards and their role in interoperability.', + 'Explain the concept of network protocols for wireless networks.', + 'Discuss the different wireless communication technologies.', + 'Explain the concept of mobile network architectures.', + 'Discuss the concept of Internet of Things (IoT) and its impact on network infrastructure.', + 'Explain the concept of network security protocols and encryption techniques.', + 'Discuss the challenges and solutions for securing wireless networks.', + 'Explain the concept of network performance optimization.', + 'Discuss the concept of network planning and design.', + 'Explain the concept of network documentation and its importance.', + 'Discuss the concept of network administration and its responsibilities.', + 'Explain the concept of network upgrades and migration strategies.', + 'Discuss the concept of network monitoring and troubleshooting tools.', + 'Explain the concept of network capacity planning and its importance.', + 'Discuss the concept of network disaster recovery and business continuity.', + 'Explain the concept of network audits and security assessments.', + 'Discuss the ethical and legal considerations in computer networks.', + 'Explain the concept of network governance and policies.', + 'Discuss the concept of network outsourcing and its benefits.', + 'Explain the concept of network virtualization technologies.', + 'Discuss the concept of network automation and its advantages.', + 'Explain the concept of network analytics and its applications.', + ] + }, + // Add more modules as needed + ]; + + return ( +
+ +
+

Sorted PYQ

+ + {modules.map((module, index) => ( +
+

{module.title}

+
+ {module.questions.map((question, questionIndex) => ( +
+

{`${questionIndex + 1}. ${question}`}

+
+ ))} +
+
+
+ ))} + +
+
+ ); +}; + +export default Sortedpyq; diff --git a/client/src/components/Studyplanner.js b/client/src/components/Studyplanner.js new file mode 100644 index 000000000..76cb91329 --- /dev/null +++ b/client/src/components/Studyplanner.js @@ -0,0 +1,158 @@ +import React from "react"; +import Navbar from "./NavBar"; + +const topics = [ + { + "topic": "Theory_Notes", + "date": "01/07/2023" + }, + { + "topic": "Introduction_to_Digital_System", + "date": "02/07/2023" + }, + { + "topic": "Decimal_Number_System", + "date": "03/07/2023" + }, + { + "topic": "Binary_Number_System", + "date": "04/07/2023" + }, + { + "topic": "Octal_Number_System", + "date": "05/07/2023" + }, + { + "topic": "Hexadecimal_Number_System", + "date": "06/07/2023" + }, + { + "topic": "Number_Systems", + "date": "07/07/2023" + }, + { + "topic": "Number_Base_Conversions", + "date": "08/07/2023" + }, + { + "topic": "Conversion_of_Binary_to_Decimal", + "date": "09/07/2023" + }, + { + "topic": "Conversion_of_Decimal_to_Binary", + "date": "10/07/2023" + }, + { + "topic": "Conversion_of_Octal_to_Decimal", + "date": "11/07/2023" + }, + { + "topic": "Conversion_of_Hexadecimal_to_Decimal", + "date": "12/07/2023" + }, + { + "topic": "Decimal_to_Binary_Conversion", + "date": "13/07/2023" + }, + { + "topic": "Decimal_to_Octal_Conversion", + "date": "14/07/2023" + }, + { + "topic": "Decimal_to_Hexadecimal_Conversion", + "date": "15/07/2023" + }, + { + "topic": "Positional_Weighted_Number_System", + "date": "16/07/2023" + }, + { + "topic": "Comparison_of_Analog_and_Digital_Systems", + "date": "17/07/2023" + }, + { + "topic": "Advantages_of_Boolean_Algebra", + "date": "18/07/2023" + }, + { + "topic": "Axioms_of_Boolean_Algebra", + "date": "19/07/2023" + }, + { + "topic": "Laws_of_Boolean_Algebra", + "date": "20/07/2023" + }, + { + "topic": "Idempotence_Laws", + "date": "21/07/2023" + }, + { + "topic": "Null_Law", + "date": "22/07/2023" + }, + { + "topic": "Absorption_Law", + "date": "23/07/2023" + }, + { + "topic": "Identity_Law", + "date": "24/07/2023" + }, + { + "topic": "Double_Negation_Law", + "date": "25/07/2023" + }, + { + "topic": "De_Morgan's_Theorem", + "date": "26/07/2023" + }, + { + "topic": "Consensus_Theorem", + "date": "27/07/2023" + }, + { + "topic": "Factoring_or_multiplying_out_of_expressions", + "date": "28/07/2023" + }, + { + "topic": "Reduction_of_Boolean_Expressions", + "date": "29/07/2023" + }, + { + "topic": "Boolean_Expressions_and_Karnaugh_Maps", + "date": "30/07/2023" + }, + { + "topic": "K-Maps", + "date": "31/07/2023" + }, + { + "topic": "Minterms_&_Maxterms_for_3_variables", + "date": "01/08/2023" + }, + // ... Rest of the topics and dates +]; + +const StudyPlanner = () => { + return ( +
+ +
+

Study Planner

+
+ {topics.map((topic, index) => ( +
+

Day {index + 1}

+
+
{topic.date}
+

{topic.topic}

+
+
+ ))} +
+
+
+ ); +}; + +export default StudyPlanner; diff --git a/client/src/components/Topiclist.js b/client/src/components/Topiclist.js new file mode 100644 index 000000000..6fafd1dad --- /dev/null +++ b/client/src/components/Topiclist.js @@ -0,0 +1,82 @@ +import React, { useEffect, useState } from "react"; +import { motion } from "framer-motion"; +import Navbar from "./NavBar"; +import axios from "axios"; +import { useAuth } from "../contexts/AuthContext"; +import { useHistory } from "react-router-dom"; + + + +const Topiclist = () => { + const [topics, setTopics] = useState([]); + // const { currentUser } = useAuth(); + const history = useHistory(); + + useEffect(() => { + const fetchTopics = async () => { + try { + // const response = await axios.post( + // `http://172.25.0.105:8000/cardData?email=${currentUser.email}` + // ); + const response = await axios.get( + "https://api.npoint.io/92bf600ec20a42b5fcc1" + ); + setTopics(response.data); + } catch (error) { + console.error("Error fetching topics:", error); + } + }; + + fetchTopics(); + }, []); + const handleTopicClick = (topicName) => { + history.push(`/learnnote?topic=${encodeURIComponent(topicName)}`); + }; + + return ( +
+ +
+

Topic Wise Revision

+
+ {topics.map((topic, index) => ( + handleTopicClick(topic.Topic_name)} + > + + + {topic.Topic_name} + + + {topic.description} + + + ))} +
+
+
+ ); +}; + +export default Topiclist; diff --git a/client/src/components/UpdateProfile.js b/client/src/components/UpdateProfile.js new file mode 100644 index 000000000..b8a6930eb --- /dev/null +++ b/client/src/components/UpdateProfile.js @@ -0,0 +1,110 @@ +import React, { useRef, useState } from 'react'; +import { useAuth } from '../contexts/AuthContext'; +import { Link, useHistory } from 'react-router-dom'; +import NavBar from './NavBar'; + +export default function UpdateProfile() { + const emailRef = useRef(); + const passwordRef = useRef(); + const passwordConfirmRef = useRef(); + const { currentUser, updatePassword, updateEmail } = useAuth(); + const [error, setError] = useState(''); + const [loading, setLoading] = useState(false); + const history = useHistory(); + + function handleSubmit(e) { + e.preventDefault(); + if (passwordRef.current.value !== passwordConfirmRef.current.value) { + return setError('Passwords do not match'); + } + + const promises = []; + setLoading(true); + setError(''); + + if (emailRef.current.value !== currentUser.email) { + promises.push(updateEmail(emailRef.current.value)); + } + if (passwordRef.current.value) { + promises.push(updatePassword(passwordRef.current.value)); + } + + Promise.all(promises) + .then(() => { + history.push('/'); + }) + .catch(() => { + setError('Failed to update account'); + }) + .finally(() => { + setLoading(false); + }); + } + + return ( + <> +
+ +
+
+
+

Update Profile

+ {error &&
{error}
} +
+
+ + +
+
+ + +
+
+ + +
+ +
+
+
+ + Cancel + +
+
+
+
+ + ); +} diff --git a/client/src/components/Uploadn.js b/client/src/components/Uploadn.js new file mode 100644 index 000000000..b5e65459e --- /dev/null +++ b/client/src/components/Uploadn.js @@ -0,0 +1,216 @@ +import React, { useState } from 'react'; +import { motion } from 'framer-motion'; +import Lottie from 'lottie-react'; +import animationData from '../assets/95241-uploading.json'; +import { Link } from 'react-router-dom'; + +function Uploadn({ moduleNumber }) { + const [numNotes, setNumNotes] = useState(0); + const [selectedFiles, setSelectedFiles] = useState([]); + const [uploading, setUploading] = useState(false); + const [uploadSuccess, setUploadSuccess] = useState(false); + const [showSuccessMessage, setShowSuccessMessage] = useState(false); + const [fadeOut, setFadeOut] = useState(false); // New state to control fading out + + const handleNumNotesChange = (event) => { + const count = parseInt(event.target.value, 10); + setNumNotes(count); + setSelectedFiles(new Array(count).fill(null)); + setUploadSuccess(false); + }; + + const handleFileChange = async (index, event) => { + const file = event.target.files[0]; + const updatedFiles = [...selectedFiles]; + updatedFiles[index] = file; + setSelectedFiles(updatedFiles); + setUploadSuccess(false); + + try { + const formData = new FormData(); + formData.append('files', file); + + const response = await fetch('https://3f2ssd7loqowjtj7hnzhni7trq0blutk.lambda-url.us-east-1.on.aws/notestotext_modwise', { + method: 'POST', + body: formData, + }); + + if (response.ok) { + setUploadSuccess(true); + setShowSuccessMessage(true); + setTimeout(() => { + setShowSuccessMessage(false); + setFadeOut(true); + }, 10000); + } else { + throw new Error('Error uploading file'); + } + } catch (error) { + console.error('Error uploading file:', error); + } + }; + + const handleUpload = () => { + if (selectedFiles.some((file) => file === null)) { + return; + } + + setUploading(true); + + const formData = new FormData(); + selectedFiles.forEach((file) => { + formData.append('files', file); + }); + + fetch('http://192.168.137.193:8000/notestotext_modwise', { + method: 'POST', + body: formData, + }) + .then((response) => { + if (response.ok) { + setUploadSuccess(true); + setShowSuccessMessage(true); + setTimeout(() => { + setShowSuccessMessage(false); + setFadeOut(true); + }, 10000); + } else { + throw new Error('Error uploading files'); + } + }) + .catch((error) => { + console.error('Error uploading files:', error); + }) + .finally(() => { + setUploading(false); + }); + }; + const handleNextButtonClick = () => { + // Call the API URL: https://3f2ssd7loqowjtj7hnzhni7trq0blutk.lambda-url.us-east-1.on.aws/notestotext + fetch('https://3f2ssd7loqowjtj7hnzhni7trq0blutk.lambda-url.us-east-1.on.aws/notestotext') + .then((response) => { + if (response.ok) { + // Handle the response here + console.log('API call successful'); + } else { + throw new Error('Error calling API'); + } + }) + .catch((error) => { + console.error('Error calling API:', error); + }); + }; + + const saveFileLocally = (filePath, file) => { + return new Promise((resolve, reject) => { + const virtualLink = document.createElement('a'); + virtualLink.href = URL.createObjectURL(file); + virtualLink.download = filePath; + virtualLink.addEventListener('load', () => { + URL.revokeObjectURL(virtualLink.href); + resolve(); + }); + virtualLink.addEventListener('error', (error) => { + reject(error); + }); + document.body.appendChild(virtualLink); + virtualLink.click(); + document.body.removeChild(virtualLink); + }); + }; + + const handleUploadAnother = () => { + setSelectedFiles(new Array(numNotes).fill(null)); + setUploadSuccess(false); + setShowSuccessMessage(false); + setFadeOut(false); + }; + + const renderUploadInputs = () => { + const inputs = []; + + for (let i = 0; i < numNotes; i++) { + inputs.push( +
+ + handleFileChange(i, event)} + /> +
+ ); + } + + return inputs; + }; + + return ( +
+ {!fadeOut && ( + + +

Upload Notes - Module Wise {moduleNumber}

+ {!uploadSuccess ? ( + <> + + + {renderUploadInputs()} + file === null)} + onClick={handleUpload} + whileHover={!uploading ? { scale: 1.05 } : {}} + whileTap={!uploading ? { scale: 0.95 } : {}} + > + {uploading ? 'Uploaded' : 'Upload'} + + + Next + + + + + ) : ( + <> + {showSuccessMessage && ( + + Successfully Uploaded! + + )} + + Upload Another + + + Next + + + + )} +
+ )} +
+ ); +} + +export default Uploadn; diff --git a/client/src/components/Uploadn1.js b/client/src/components/Uploadn1.js new file mode 100644 index 000000000..eb4795bcb --- /dev/null +++ b/client/src/components/Uploadn1.js @@ -0,0 +1,96 @@ +import React, { useState } from 'react'; +import { motion } from 'framer-motion'; +import Lottie from 'lottie-react'; +import animationData from '../assets/95241-uploading.json'; +import { Link } from 'react-router-dom'; +import axios from 'axios'; +import { useAuth } from '../contexts/AuthContext'; + +function Uploadn1({ moduleNumber }) { + const [numNotes, setNumNotes] = useState(0); + const [fadeOut, setFadeOut] = useState(false); // New state to control fading out + const {currentUser}=useAuth(); + + const handleNumNotesChange = (event) => { + const count = parseInt(event.target.value, 10); + setNumNotes(count); + }; + + const handleUpload = async () => { + const files = document.querySelectorAll('input[type="file"]'); + const formData = new FormData(); + + files.forEach((file) => { + formData.append('files', file.files[0]); + }); + + formData.append('user', currentUser.email); + + try { + const response = await axios.post( + 'https://3f2ssd7loqowjtj7hnzhni7trq0blutk.lambda-url.us-east-1.on.aws/notestotext_modwise', + formData + ); + + console.log(response.data); // Handle the response data + } catch (error) { + console.error('Error uploading files:', error); + } + }; + + const renderUploadInputs = () => { + const inputs = []; + + for (let i = 0; i < numNotes; i++) { + inputs.push( +
+ + +
+ ); + } + + return inputs; + }; + + return ( +
+ {!fadeOut && ( + + +

Upload Notes - Module Wise {moduleNumber}

+ + + {renderUploadInputs()} + + Upload + + + Next + +
+ )} +
+ ); +} + +export default Uploadn1; diff --git a/client/src/components/Uploadp.js b/client/src/components/Uploadp.js new file mode 100644 index 000000000..045da5403 --- /dev/null +++ b/client/src/components/Uploadp.js @@ -0,0 +1,198 @@ +import React, { useState } from 'react'; +import { motion } from 'framer-motion'; +import Lottie from 'lottie-react'; +import animationData from '../assets/101391-online-test.json'; +import { Link } from 'react-router-dom'; + +function Uploadp({ moduleNumber }) { + const [numNotes, setNumNotes] = useState(0); + const [selectedFiles, setSelectedFiles] = useState([]); + const [uploading, setUploading] = useState(false); + const [uploadSuccess, setUploadSuccess] = useState(false); + const [showSuccessMessage, setShowSuccessMessage] = useState(false); + const [fadeOut, setFadeOut] = useState(false); // New state to control fading out + + const handleNumNotesChange = (event) => { + const count = parseInt(event.target.value, 10); + setNumNotes(count); + setSelectedFiles(new Array(count).fill(null)); + setUploadSuccess(false); + }; + + const handleFileChange = async (index, event) => { + const file = event.target.files[0]; + const updatedFiles = [...selectedFiles]; + updatedFiles[index] = file; + setSelectedFiles(updatedFiles); + setUploadSuccess(false); + + try { + const formData = new FormData(); + formData.append('files', file); + + const response = await fetch('https://3f2ssd7loqowjtj7hnzhni7trq0blutk.lambda-url.us-east-1.on.aws/notestotext_pyqs', { + method: 'POST', + body: formData, + }); + + if (response.ok) { + setUploadSuccess(true); + setShowSuccessMessage(true); + setTimeout(() => { + setShowSuccessMessage(false); + setFadeOut(true); + }, 10000); + } else { + throw new Error('Error uploading file'); + } + } catch (error) { + console.error('Error uploading file:', error); + } + }; + + const handleUpload = () => { + if (selectedFiles.some((file) => file === null)) { + return; + } + + setUploading(true); + + const formData = new FormData(); + selectedFiles.forEach((file) => { + formData.append('files', file); + }); + + fetch('http://192.168.137.193:8000/notestotext_modwise', { + method: 'POST', + body: formData, + }) + .then((response) => { + if (response.ok) { + setUploadSuccess(true); + setShowSuccessMessage(true); + setTimeout(() => { + setShowSuccessMessage(false); + setFadeOut(true); + }, 10000); + } else { + throw new Error('Error uploading files'); + } + }) + .catch((error) => { + console.error('Error uploading files:', error); + }) + .finally(() => { + setUploading(false); + }); + }; + + const saveFileLocally = (filePath, file) => { + return new Promise((resolve, reject) => { + const virtualLink = document.createElement('a'); + virtualLink.href = URL.createObjectURL(file); + virtualLink.download = filePath; + virtualLink.addEventListener('load', () => { + URL.revokeObjectURL(virtualLink.href); + resolve(); + }); + virtualLink.addEventListener('error', (error) => { + reject(error); + }); + document.body.appendChild(virtualLink); + virtualLink.click(); + document.body.removeChild(virtualLink); + }); + }; + + const handleUploadAnother = () => { + setSelectedFiles(new Array(numNotes).fill(null)); + setUploadSuccess(false); + setShowSuccessMessage(false); + setFadeOut(false); + }; + + const renderUploadInputs = () => { + const inputs = []; + + for (let i = 0; i < numNotes; i++) { + inputs.push( +
+ + handleFileChange(i, event)} + /> +
+ ); + } + + return inputs; + }; + + return ( +
+ {!fadeOut && ( + + +

Upload PYQ

+ {!uploadSuccess ? ( + <> + + + {renderUploadInputs()} + file === null)} + onClick={handleUpload} + whileHover={!uploading ? { scale: 1.05 } : {}} + whileTap={!uploading ? { scale: 0.95 } : {}} + > + {uploading ? 'Uploaded' : 'Upload'} + + + Next + + + ) : ( + <> + {showSuccessMessage && ( + + Successfully Uploaded! + + )} + + Upload Another + + + Next + + + )} +
+ )} +
+ ); +} + +export default Uploadp; diff --git a/client/src/components/Uploadp1.js b/client/src/components/Uploadp1.js new file mode 100644 index 000000000..6c11316d7 --- /dev/null +++ b/client/src/components/Uploadp1.js @@ -0,0 +1,96 @@ +import React, { useState } from 'react'; +import { motion } from 'framer-motion'; +import Lottie from 'lottie-react'; +import animationData from '../assets/101391-online-test.json'; +import { Link } from 'react-router-dom'; +import axios from 'axios'; +import { useAuth } from '../contexts/AuthContext'; + +function Uploadp1({ moduleNumber }) { + const [numNotes, setNumNotes] = useState(0); + const [fadeOut, setFadeOut] = useState(false); // New state to control fading out + const {currentUser}=useAuth(); + + const handleNumNotesChange = (event) => { + const count = parseInt(event.target.value, 10); + setNumNotes(count); + }; + + const handleUpload = async () => { + const files = document.querySelectorAll('input[type="file"]'); + const formData = new FormData(); + + files.forEach((file) => { + formData.append('files', file.files[0]); + }); + + formData.append('user', currentUser.email); + + try { + const response = await axios.post( + 'https://3f2ssd7loqowjtj7hnzhni7trq0blutk.lambda-url.us-east-1.on.aws/notestotext_pyqs', + formData + ); + + console.log(response.data); // Handle the response data + } catch (error) { + console.error('Error uploading files:', error); + } + }; + + const renderUploadInputs = () => { + const inputs = []; + + for (let i = 0; i < numNotes; i++) { + inputs.push( +
+ + +
+ ); + } + + return inputs; + }; + + return ( +
+ {!fadeOut && ( + + +

Upload PYQ - Module Wise {moduleNumber}

+ + + {renderUploadInputs()} + + Upload + + + Next + +
+ )} +
+ ); +} + +export default Uploadp1; diff --git a/client/src/components/Uploads.js b/client/src/components/Uploads.js new file mode 100644 index 000000000..ba5c4d0a1 --- /dev/null +++ b/client/src/components/Uploads.js @@ -0,0 +1,198 @@ +import React, { useState } from 'react'; +import { motion } from 'framer-motion'; +import Lottie from 'lottie-react'; +import animationData from '../assets/87967-task-completed.json'; +import { Link } from 'react-router-dom'; + +function Uploads({ moduleNumber }) { + const [numNotes, setNumNotes] = useState(0); + const [selectedFiles, setSelectedFiles] = useState([]); + const [uploading, setUploading] = useState(false); + const [uploadSuccess, setUploadSuccess] = useState(false); + const [showSuccessMessage, setShowSuccessMessage] = useState(false); + const [fadeOut, setFadeOut] = useState(false); // New state to control fading out + + const handleNumNotesChange = (event) => { + const count = parseInt(event.target.value, 10); + setNumNotes(count); + setSelectedFiles(new Array(count).fill(null)); + setUploadSuccess(false); + }; + + const handleFileChange = async (index, event) => { + const file = event.target.files[0]; + const updatedFiles = [...selectedFiles]; + updatedFiles[index] = file; + setSelectedFiles(updatedFiles); + setUploadSuccess(false); + + try { + const formData = new FormData(); + formData.append('files', file); + + const response = await fetch('https://3f2ssd7loqowjtj7hnzhni7trq0blutk.lambda-url.us-east-1.on.aws/notestotext_syllabus', { + method: 'POST', + body: formData, + }); + + if (response.ok) { + setUploadSuccess(true); + setShowSuccessMessage(true); + setTimeout(() => { + setShowSuccessMessage(false); + setFadeOut(true); + }, 10000); + } else { + throw new Error('Error uploading file'); + } + } catch (error) { + console.error('Error uploading file:', error); + } + }; + + const handleUpload = () => { + if (selectedFiles.some((file) => file === null)) { + return; + } + + setUploading(true); + + const formData = new FormData(); + selectedFiles.forEach((file) => { + formData.append('files', file); + }); + + fetch('http://192.168.137.193:8000/notestotext_modwise', { + method: 'POST', + body: formData, + }) + .then((response) => { + if (response.ok) { + setUploadSuccess(true); + setShowSuccessMessage(true); + setTimeout(() => { + setShowSuccessMessage(false); + setFadeOut(true); + }, 10000); + } else { + throw new Error('Error uploading files'); + } + }) + .catch((error) => { + console.error('Error uploading files:', error); + }) + .finally(() => { + setUploading(false); + }); + }; + + const saveFileLocally = (filePath, file) => { + return new Promise((resolve, reject) => { + const virtualLink = document.createElement('a'); + virtualLink.href = URL.createObjectURL(file); + virtualLink.download = filePath; + virtualLink.addEventListener('load', () => { + URL.revokeObjectURL(virtualLink.href); + resolve(); + }); + virtualLink.addEventListener('error', (error) => { + reject(error); + }); + document.body.appendChild(virtualLink); + virtualLink.click(); + document.body.removeChild(virtualLink); + }); + }; + + const handleUploadAnother = () => { + setSelectedFiles(new Array(numNotes).fill(null)); + setUploadSuccess(false); + setShowSuccessMessage(false); + setFadeOut(false); + }; + + const renderUploadInputs = () => { + const inputs = []; + + for (let i = 0; i < 1; i++) { + inputs.push( +
+ + handleFileChange(i, event)} + /> +
+ ); + } + + return inputs; + }; + + return ( +
+ {!fadeOut && ( + + +

Upload syllabus

+ {!uploadSuccess ? ( + <> + + + {renderUploadInputs()} + file === null)} + onClick={handleUpload} + whileHover={!uploading ? { scale: 1.05 } : {}} + whileTap={!uploading ? { scale: 0.95 } : {}} + > + {uploading ? 'Uploaded' : 'Upload'} + + + Next + + + ) : ( + <> + {showSuccessMessage && ( + + Successfully Uploaded! + + )} + + Upload Another + + + Next + + + )} +
+ )} +
+ ); +} + +export default Uploads; diff --git a/client/src/components/Uploads1.js b/client/src/components/Uploads1.js new file mode 100644 index 000000000..bb8f99f30 --- /dev/null +++ b/client/src/components/Uploads1.js @@ -0,0 +1,102 @@ +import React, { useState } from 'react'; +import { motion } from 'framer-motion'; +import Lottie from 'lottie-react'; +import animationData from '../assets/87967-task-completed.json'; +import { Link } from 'react-router-dom'; +import axios from 'axios'; +import { useAuth } from '../contexts/AuthContext'; + +function Uploads1({ moduleNumber }) { + const [file, setFile] = useState(null); + const [fadeOut, setFadeOut] = useState(false); // New state to control fading out + const { currentUser } = useAuth(); + + const handleFileChange = (event) => { + const selectedFile = event.target.files[0]; + setFile(selectedFile); + }; + + const handleUpload = async () => { + if (file) { + const formData = new FormData(); + formData.append('files', file, 'syllabus.txt'); + formData.append('user', currentUser.email); + + try { + const response = await axios.post( + 'https://3f2ssd7loqowjtj7hnzhni7trq0blutk.lambda-url.us-east-1.on.aws/notestotext_syllabus', + formData + ); + + console.log(response.data); // Handle the response data + } catch (error) { + console.error('Error uploading file:', error); + } + } + }; + const handleFinish = async () => { + + const formData = new FormData(); + formData.append('user', currentUser.email); + + try { + const response = await axios.post( + 'https://3f2ssd7loqowjtj7hnzhni7trq0blutk.lambda-url.us-east-1.on.aws/filestotext2', + formData + ); + + console.log(response.data); // Handle the response data + } catch (error) { + console.error('Error calling API:', error); + } + } + + + + + return ( +
+ {!fadeOut && ( + + +

Upload Syllabus {moduleNumber}

+ + + + Upload + + + + +
+ )} +
+ ); +}; + + + +export default Uploads1; diff --git a/client/src/components/Wait.js b/client/src/components/Wait.js new file mode 100644 index 000000000..ae897dea6 --- /dev/null +++ b/client/src/components/Wait.js @@ -0,0 +1,64 @@ +import React from 'react'; +import { motion } from 'framer-motion'; +import Lottie from 'lottie-react'; +import animationData from '../assets/95241-uploading.json'; + +const Wait = () => { + const quotes = [ + "Patience is not the ability to wait, but the ability to keep a good attitude while waiting.", + "The two most powerful warriors are patience and time.", + "Wait for the right moment.", + "Good things come to those who wait.", + "Trust the process.", + ]; + + const randomQuote = quotes[Math.floor(Math.random() * quotes.length)]; + + const handleOpenGmail = () => { + window.open('https://mail.google.com/', '_blank'); + }; + + return ( +
+ + + Program is under process + + + + We will get back to you soon. Please check your email. + + + + {randomQuote} + + + + Open Gmail + +
+ ); +}; + +export default Wait; diff --git a/client/src/contexts/AuthContext.js b/client/src/contexts/AuthContext.js new file mode 100644 index 000000000..17c969e89 --- /dev/null +++ b/client/src/contexts/AuthContext.js @@ -0,0 +1,62 @@ +import React, { useContext, useState, useEffect } from "react" +import { auth } from "../firebase" + +const AuthContext = React.createContext() + +export function useAuth() { + return useContext(AuthContext) +} + +export function AuthProvider({ children }) { + const [currentUser, setCurrentUser] = useState() + const [loading, setLoading] = useState(true) + + function signup(email, password) { + return auth.createUserWithEmailAndPassword(email, password) + } + + function login(email, password) { + return auth.signInWithEmailAndPassword(email, password) + } + + function logout() { + return auth.signOut() + } + + function resetPassword(email) { + return auth.sendPasswordResetEmail(email) + } + + function updateEmail(email) { + return currentUser.updateEmail(email) + } + + function updatePassword(password) { + return currentUser.updatePassword(password) + } + + useEffect(() => { + const unsubscribe = auth.onAuthStateChanged(user => { + setCurrentUser(user) + setLoading(false) + }) + + return unsubscribe + }, []) + + const value = { + currentUser, + login, + signup, + logout, + resetPassword, + updateEmail, + updatePassword + } + + return ( + + {!loading && children} + + ) +} \ No newline at end of file diff --git a/client/src/firebase.js b/client/src/firebase.js new file mode 100644 index 000000000..da601a3a4 --- /dev/null +++ b/client/src/firebase.js @@ -0,0 +1,15 @@ +import firebase from "firebase/compat/app" +import "firebase/compat/auth" + +const app = firebase.initializeApp({ + apiKey: process.env.REACT_APP_FIREBASE_API_KEY, + authDomain: process.env.REACT_APP_FIREBASE_AUTH_DOMAIN, + databaseURL: process.env.REACT_APP_FIREBASE_DATABASE_URL, + projectId: process.env.REACT_APP_FIREBASE_PROJECT_ID, + storageBucket: process.env.REACT_APP_FIREBASE_STORAGE_BUCKET, + messagingSenderId: process.env.REACT_APP_FIREBASE_MESSAGING_SENDER_ID, + appId: process.env.REACT_APP_FIREBASE_APP_ID +}); + +export const auth = app.auth() +export default app diff --git a/client/src/index.js b/client/src/index.js new file mode 100644 index 000000000..6d7830f39 --- /dev/null +++ b/client/src/index.js @@ -0,0 +1,13 @@ +import React from 'react'; +import ReactDOM from 'react-dom'; +import App from './components/App'; +import './styles/tailwind.css'; + +// import 'bootstrap/dist/css/bootstrap.min.css'; + +ReactDOM.render( + + + , +document.getElementById('root')); + diff --git a/client/src/styles/tailwind.css b/client/src/styles/tailwind.css new file mode 100644 index 000000000..a31e44411 --- /dev/null +++ b/client/src/styles/tailwind.css @@ -0,0 +1,3 @@ +@import 'tailwindcss/base'; +@import 'tailwindcss/components'; +@import 'tailwindcss/utilities'; diff --git a/client/tailwind.config.js b/client/tailwind.config.js new file mode 100644 index 000000000..375bf9e8e --- /dev/null +++ b/client/tailwind.config.js @@ -0,0 +1,12 @@ +/** @type {import('tailwindcss').Config} */ +module.exports = { + content: [ + "./src/**/*.{js,jsx,ts,tsx}", + ], + theme: { + extend: {}, + }, + plugins: [], + + +} \ No newline at end of file diff --git a/images/.DS_Store b/images/.DS_Store new file mode 100644 index 000000000..da38092c8 Binary files /dev/null and b/images/.DS_Store differ diff --git a/images/Notes_images/EE2-695-2019_Scheme-2023 (8)/page_1.jpeg b/images/Notes_images/EE2-695-2019_Scheme-2023 (8)/page_1.jpeg new file mode 100644 index 000000000..6b779f075 Binary files /dev/null and b/images/Notes_images/EE2-695-2019_Scheme-2023 (8)/page_1.jpeg differ diff --git a/images/Notes_images/EE2-695-2019_Scheme-2023 (8)/page_2.jpeg b/images/Notes_images/EE2-695-2019_Scheme-2023 (8)/page_2.jpeg new file mode 100644 index 000000000..848a66dbc Binary files /dev/null and b/images/Notes_images/EE2-695-2019_Scheme-2023 (8)/page_2.jpeg differ diff --git a/images/images/image_1. 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Output columns.jpg differ diff --git a/iteration1_requirements.txt b/iteration1_requirements.txt new file mode 100644 index 000000000..37805dccf Binary files /dev/null and b/iteration1_requirements.txt differ diff --git a/iteration2_requirements.txt b/iteration2_requirements.txt new file mode 100644 index 000000000..d267039d0 Binary files /dev/null and b/iteration2_requirements.txt differ diff --git a/iteration3_requirements.txt b/iteration3_requirements.txt new file mode 100644 index 000000000..6014afd8f Binary files /dev/null and b/iteration3_requirements.txt differ diff --git a/package-lock.json b/package-lock.json new file mode 100644 index 000000000..1a2a5ce91 --- /dev/null +++ b/package-lock.json @@ -0,0 +1,6 @@ +{ + "name": "intel-hack", + "lockfileVersion": 3, + "requires": true, + "packages": {} +} diff --git a/question_papers/cluster_questions.txt b/question_papers/cluster_questions.txt new file mode 100644 index 000000000..62dd4d895 --- /dev/null +++ b/question_papers/cluster_questions.txt @@ -0,0 +1,55 @@ +Module 1: +- I. (a) Convert (63.25) 10 to Hexa decimal and octal. +- I. (a) Perform the following number conversions: +- I. (a) Convert (AB2)16 to octal. +- I. (a) ( +- I. (a) Perform the following: +- I. (a) Given the two binary numbers X = 1010100 and Y = 1000011, perform the + +Module 2: +- IV. Explain the design procedure of combinational circuit with an example +- V. Implement the following function using a multiplexer +- IX. Compare TTL and CMOS logic families. +- V. Implement the following Boolean function with NAND gates: OR +- VI. Implement the following function using a multiplexer (Use B as input). +- VIII. Explain the operation of 2 input CMOS NOR gate and CMOS inverter in +- IX. Explain with circuit diagram a typical 2 input TTL NAND gate. +- IV. (a) Explain the working of a 4-bit BCD adder with block diagram (7) +- V. (a) Explain the working of a 4-bit magnitude comparator. (5) +- VI. (a) Explain the working of SR latch with NAND gate with the help of logic diagram (6) +- VIII. (a) Design a combinational circuit using a ROM.The circuit accepts three bit (6) +- IX. Explain the working of RTL and DTL circuit. Explain how fan-out of DTL gate (10) +- V. (a) Explain the working of Decimal adder with block diagram and explain the (5) +- X. (5) +- VI. (a) Explain the working of SR latch using NOR gate with the help of logic (6) +- IX. (a) Draw and explain the working of Basic RTL NOR gate. (5) +- VIII. (a) Design a PLA circuit to implement the functions (6) +- IX. (a) Draw circuit of an TTL NAND gate and explain the operation. (7) + +Module 3: +- VII. Design and explain a 4 bit asynchronous up-down binary counter. +- VIII. Write short notes on (1) Fan in and Fan out (ii) Propogation delay +- IV. Derive the expressions for a 4-bit magnitude comparator and implement it +- V. (a) Design a decimal adder using 4-bit binary parallel adders. +- VI. Design a 4-bit Johnson counter. How does it differ from a ring counter? +- VII. Design a 4-bit binary ripple counter using JK flip flops. +- VIII. Design a RAM consisting of four words of four bits each. Also show the +- VII. Design a 4 bit binary ripple counter using JK flip flops. OR +- VII. Design a counter that has repeated sequence of six states 0,1,2,4,5,6 using JK OR (10) +- VII. (a) Design a 2 bit synchronous up counter using .1K flipflops. (5) +- VIII. Differentiate PLA and PAL. Draw the PLA for functions: (10) +- V. (a) What is Carry Propagation delay? Design a 4- bit binary parallel adder (6) +- VI. (a) Design a synchronous counter using .T flip-flops which counts the (6) +- VII. (a) Draw the logic diagram of a four-bit binary ripple counter. Show that a (6) + +Module 4: +- II. Simplify the following Boolean function into (1) sum-of-products form +- III. Prove the theorems of Boolean algebra by using postulates. +- II. Simplify the following function using Quine McCluskey method. +- IV. Simplify the following Boolean function into (i) sum-of-products form and +- II. (a) Using 10's complement, subtract 3250-72532. (2) +- III. (a) Simplify the followng Boolean functions using K-map (5) +- II. (a) What is a gray code? What are the advantages of gray code? Find the gray (3) +- III. Simplify the following Boolean function using the tabulation method. +- III. (a) Simplify the following Boolean function into (6) +- IV. (a) Implement the following four Boolean expressions with three half adders: (6) diff --git a/question_papers/module_questions.txt b/question_papers/module_questions.txt new file mode 100644 index 000000000..130285c0a --- /dev/null +++ b/question_papers/module_questions.txt @@ -0,0 +1,52 @@ +Module 1: +- I. (a) Convert (63.25) 10 to Hexa decimal and octal. +- I. (a) Perform the following number conversions: +- I. (a) Convert (AB2)16 to octal. +- I. (a) ( +- I. (a) Perform the following: +- I. (a) Given the two binary numbers X = 1010100 and Y = 1000011, perform the +Module 2: +- IV. Explain the design procedure of combinational circuit with an example +- V. Implement the following function using a multiplexer +- IX. Compare TTL and CMOS logic families. +- V. Implement the following Boolean function with NAND gates: OR +- VI. Implement the following function using a multiplexer (Use B as input). +- VIII. Explain the operation of 2 input CMOS NOR gate and CMOS inverter in +- IX. Explain with circuit diagram a typical 2 input TTL NAND gate. +- IV. (a) Explain the working of a 4-bit BCD adder with block diagram (7) +- V. (a) Explain the working of a 4-bit magnitude comparator. (5) +- VI. (a) Explain the working of SR latch with NAND gate with the help of logic diagram (6) +- VIII. (a) Design a combinational circuit using a ROM.The circuit accepts three bit (6) +- IX. Explain the working of RTL and DTL circuit. Explain how fan-out of DTL gate (10) +- V. (a) Explain the working of Decimal adder with block diagram and explain the (5) +- X. (5) +- VI. (a) Explain the working of SR latch using NOR gate with the help of logic (6) +- IX. (a) Draw and explain the working of Basic RTL NOR gate. (5) +- VIII. (a) Design a PLA circuit to implement the functions (6) +- IX. (a) Draw circuit of an TTL NAND gate and explain the operation. (7) +Module 3: +- VII. Design and explain a 4 bit asynchronous up-down binary counter. +- VIII. Write short notes on (1) Fan in and Fan out (ii) Propogation delay +- IV. Derive the expressions for a 4-bit magnitude comparator and implement it +- V. (a) Design a decimal adder using 4-bit binary parallel adders. +- VI. Design a 4-bit Johnson counter. How does it differ from a ring counter? +- VII. Design a 4-bit binary ripple counter using JK flip flops. +- VIII. Design a RAM consisting of four words of four bits each. Also show the +- VII. Design a 4 bit binary ripple counter using JK flip flops. OR +- VII. Design a counter that has repeated sequence of six states 0,1,2,4,5,6 using JK OR (10) +- VII. (a) Design a 2 bit synchronous up counter using .1K flipflops. (5) +- VIII. Differentiate PLA and PAL. Draw the PLA for functions: (10) +- V. (a) What is Carry Propagation delay? Design a 4- bit binary parallel adder (6) +- VI. (a) Design a synchronous counter using .T flip-flops which counts the (6) +- VII. (a) Draw the logic diagram of a four-bit binary ripple counter. Show that a (6) +Module 4: +- II. Simplify the following Boolean function into (1) sum-of-products form +- III. Prove the theorems of Boolean algebra by using postulates. +- II. Simplify the following function using Quine McCluskey method. +- IV. Simplify the following Boolean function into (i) sum-of-products form and +- II. (a) Using 10's complement, subtract 3250-72532. (2) +- III. (a) Simplify the followng Boolean functions using K-map (5) +- II. (a) What is a gray code? What are the advantages of gray code? Find the gray (3) +- III. Simplify the following Boolean function using the tabulation method. +- III. (a) Simplify the following Boolean function into (6) +- IV. (a) Implement the following four Boolean expressions with three half adders: (6) diff --git a/summariser_requirements.txt b/summariser_requirements.txt new file mode 100644 index 000000000..086ddb7ef Binary files /dev/null and b/summariser_requirements.txt differ diff --git a/tmp/Basic Electrical Engineering 2016 Dec (2015 Ad).PDF b/tmp/Basic Electrical Engineering 2016 Dec (2015 Ad).PDF new file mode 100644 index 000000000..a43f34f13 Binary files /dev/null and b/tmp/Basic Electrical Engineering 2016 Dec (2015 Ad).PDF differ