Releases: unageek/graphest
Releases Β· unageek/graphest
v1.8.2
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Changes
- π Now graphing relations of the form
a < f(x, y) < bwheref(x, y)has discontinuities completes. - π Fixed an issue where graphing statuses (blue breathing bars) were sometimes not updated.
Gallery
1 < gcd(x, y) < 2
v1.8.1
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Changes
- π Fixed an issue where graph visibility states were not restored when opening saved documents.
- π Fixed an issue where documents were closed without confirmation after saving.
- π Fixed an issue where the keybinding for aborting graphing did not work in certain situations.
Gallery
(x β m)^2 + (y β n)^2 < 1/(4 gcd(m, n))^2 β§ |x β m| < 1 β§ |y β n| < 1
v1.8.0
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Changes
- π You can now show or hide individual graphs of the relations by clicking the "eye" buttons.
- Hiding a graph that is currently being rendered will abort the computation process immediately.
- π Fixed an issue where computation processes for graphs that were no longer shown due to editing or removing relations or closing the document were sometimes not aborted correctly.
v1.7.4
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Changes
- π Fixed an issue where relations made up of many conjunctions were plotted incorrectly.
Gallery
x + i y = exp(i t) + 1/6 exp(13 i t) + 1/6^2 exp(13^2 i t) + 1/6^3 exp(13^3 i t) + 1/6^4 exp(13^4 i t) + 1/6^5 exp(13^5 i t) + 1/6^6 exp(13^6 i t) + 1/6^7 exp(13^7 i t) + 1/6^8 exp(13^8 i t) + 1/6^9 exp(13^9 i t) + 1/6^10 exp(13^10 i t) + 1/6^11 exp(13^11 i t) + 1/6^12 exp(13^12 i t) + 1/6^13 exp(13^13 i t) + 1/6^14 exp(13^14 i t)
v1.7.3
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Changes
- π Now graphing completes for more relations involving
tand/orΞΈ. - π Fixed an issue where relations involving many parameters were not recognized.
v1.7.2
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Changes
- π Now graphing completes for more relations that are periodic with respect to parameters.
Gallery
mod(cos(n/12 Ο) x + sin(n/12 Ο) y, 2) = 0
v1.7.1
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Changes
- π Fixed an issue where some relations that contain conditional expressions, i.e.,
if(β¦), were plotted incorrectly.
v1.7.0
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Changes
- π Now graphing completes for a wider class of relations, including:
- Relations involving periodic functions.
- Relations of the form
mod(xβ, yβ) mod(xβ, yβ) β¦ mod(xβ, yβ) = 0.
Gallery
r = sin(ΞΈ + Ο/4 n)
x = cos(t + Ο/5 n) β§ y = sin(t)
x = mod(t + n, 8) β 4 β§ y = mod(t, 8) β 4
mod(x + 1/2, 1) mod(1/2 x + sqrt(3)/2 y, 1) mod(β1/2 x + sqrt(3)/2 y, 1) = 0
v1.6.1
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Changes
- π Improved legibility of the symbols for the floor and the ceiling functions, i.e.,
βxβandβxβ.
v1.6.0
Downloads
Changes
- β¨οΈ Refined keyboard accessibility to every corner of the app.
- π Changed the keybinding for aborting graphing from
Escto β. (on macOS) or Ctrl. (on Windows). βοΈ Now you see the result instantly while reordering graph layers.- ποΈ Removed the syntax
sign(x)$\mathrm{sgn} x$ . Usesgn(x)instead.