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Matrix Visualization

It is often useful to render a two-dimensional matrix as a regular grid, colored by the matrix values, as a way to look for patterns in data. To facilitate this, Toyplot provides toyplot.canvas.Canvas.matrix() and toyplot.matrix() functions. To demonstrate, let’s begin with a visualization of a matrix containing values from a normal distribution centered around 1.0:

import numpy
numpy.random.seed(1234)
matrix = numpy.random.normal(loc=1.0, size=(20, 20))
import toyplot
toyplot.matrix(matrix, label="A matrix");
A matrix01234567891011121314151617181901.471435-0.1909762.4327070.6873480.2794111.8871631.8595880.3634761.015696-1.2426852.1500361.9919461.953324-1.0212550.6659231.0021181.4054531.2890922.321158-0.54690610.7973540.3440311.1934211.5534392.3181520.5306951.675554-0.8170270.8168912.0589690.6021601.3374382.0475792.0459381.8637170.8779081.1247130.6772051.8416753.39096121.0762000.4335541.036142-1.0749781.2477920.1028430.8632051.0182891.7554141.2152691.841009-0.445810-0.4019730.8990820.4517580.8553801.3540200.9644871.5657382.54565930.0257640.9296551.3079690.7915012.033801-1.4004543.030604-0.1426311.2118831.7047210.2145651.4620601.7042281.5235080.0737463.0078431.226963-0.1526591.6319791.03951341.464392-2.5635172.3211061.1526311.1645300.5699041.7673691.9849201.2708362.3919861.0798420.600035-0.0278510.4152821.8165940.9180530.6552341.528288-0.0689890.48811951.2912051.5665341.5035921.2852961.4842882.3634820.2188950.5319822.224574-0.2811081.875476-0.7107150.5492351.7491640.7960670.8178251.680656-0.8184991.0470721.39484460.7515680.3822930.3171161.436258-0.7030131.3937110.5206760.7009841.6941031.6786301.2395561.1512271.8161272.8935341.6396330.037971-1.0852662.930247-0.7353492.21038471.7974350.6201891.7025620.1496542.1768120.4756641.7009081.9841880.8782723.3657691.4961431.7965950.5259790.9433042.3577970.195166-1.1236200.6664980.1132811.33419881.5367840.2561700.6797960.0838010.1403321.2259851.6287761.1864941.9524781.9881380.9273920.4493970.061847-0.2390721.1396830.7769813.1236921.122273-0.4094322.4229869-1.147855-0.3475331.3635650.9852482.272395-0.449567-0.1955240.4081370.585495-0.4257951.2093950.407114-0.4731160.1034192.1043520.5684500.8388631.8891571.288377-0.051539100.6804390.3800071.1569980.4285452.0576330.2085110.4753731.0718782.9107591.7879651.5130820.4535842.0439453.1077852.4599272.0154051.7491850.3244791.4402661.688972110.7233542.9245331.4112041.8907651.226363-1.0786180.6121140.9128932.1263861.2471121.1211721.2989840.8429010.259531-0.2476531.2494551.5810733.7638441.3993251.668488120.7242261.5004831.863065-0.051628-0.3920542.1539222.1819441.3913710.1189531.2950802.863801-0.712274-0.4070851.1267811.003760-0.2689940.1611571.5539210.4959570.211560132.5294011.2054551.3130131.8665211.2990712.0765411.3631772.8936800.5142471.3876741.0235580.3397700.6813150.2773381.1773871.9835131.0235051.5537771.3537690.724406140.5095160.625563-1.3975042.5410301.0630850.715559-0.2656012.7879800.6454910.8952391.3862541.8227750.3162102.0572031.0318802.3431820.9494600.635990-0.5533420.680702151.5270461.7111120.7824553.637791-0.7421380.9055652.4311841.5927581.170297-0.7517061.2885810.4574201.1716021.9828180.9746510.7124481.9244430.9387540.268967-0.022774161.9959931.9555581.7138411.1333710.1929620.6579892.9087801.1559231.7596530.5769941.1816731.2744931.0679120.9630170.8291991.2669732.3829970.9775391.1313951.434437171.2645341.5656581.5850840.825702-0.0713690.9515390.1547101.4151011.4255310.0192760.5721742.4985700.6398430.541760-0.3379680.9586131.8210483.0978012.2829331.270338182.0031402.0786741.3407530.8019253.4814582.385255-0.154601-0.2680691.607862-0.0800960.3887181.102035-0.4365741.2107170.103096-0.7243932.792339-0.3127131.5558770.318119192.5727430.8953482.8503980.6666501.1934640.5032552.032723-0.7398040.2441380.1188881.3938920.0499741.3325071.528944-0.1205211.0482641.061988-0.0275160.7616652.932178

By default, the matrix is rendered using a Color Brewer diverging “BlueRed” linear map, mapped to the minimum and maximum values in the matrix. Thus, dark blue represents the minimum value and dark red is the maximum value. If you hover the mouse over the cells in the matrix you can see their values with a popup.

You can also display an optional color scale that shows the mapping from matrix values to colors:

toyplot.matrix(matrix, label="A matrix", colorshow=True);
A matrix01234567891011121314151617181901.471435-0.1909762.4327070.6873480.2794111.8871631.8595880.3634761.015696-1.2426852.1500361.9919461.953324-1.0212550.6659231.0021181.4054531.2890922.321158-0.54690610.7973540.3440311.1934211.5534392.3181520.5306951.675554-0.8170270.8168912.0589690.6021601.3374382.0475792.0459381.8637170.8779081.1247130.6772051.8416753.39096121.0762000.4335541.036142-1.0749781.2477920.1028430.8632051.0182891.7554141.2152691.841009-0.445810-0.4019730.8990820.4517580.8553801.3540200.9644871.5657382.54565930.0257640.9296551.3079690.7915012.033801-1.4004543.030604-0.1426311.2118831.7047210.2145651.4620601.7042281.5235080.0737463.0078431.226963-0.1526591.6319791.03951341.464392-2.5635172.3211061.1526311.1645300.5699041.7673691.9849201.2708362.3919861.0798420.600035-0.0278510.4152821.8165940.9180530.6552341.528288-0.0689890.48811951.2912051.5665341.5035921.2852961.4842882.3634820.2188950.5319822.224574-0.2811081.875476-0.7107150.5492351.7491640.7960670.8178251.680656-0.8184991.0470721.39484460.7515680.3822930.3171161.436258-0.7030131.3937110.5206760.7009841.6941031.6786301.2395561.1512271.8161272.8935341.6396330.037971-1.0852662.930247-0.7353492.21038471.7974350.6201891.7025620.1496542.1768120.4756641.7009081.9841880.8782723.3657691.4961431.7965950.5259790.9433042.3577970.195166-1.1236200.6664980.1132811.33419881.5367840.2561700.6797960.0838010.1403321.2259851.6287761.1864941.9524781.9881380.9273920.4493970.061847-0.2390721.1396830.7769813.1236921.122273-0.4094322.4229869-1.147855-0.3475331.3635650.9852482.272395-0.449567-0.1955240.4081370.585495-0.4257951.2093950.407114-0.4731160.1034192.1043520.5684500.8388631.8891571.288377-0.051539100.6804390.3800071.1569980.4285452.0576330.2085110.4753731.0718782.9107591.7879651.5130820.4535842.0439453.1077852.4599272.0154051.7491850.3244791.4402661.688972110.7233542.9245331.4112041.8907651.226363-1.0786180.6121140.9128932.1263861.2471121.1211721.2989840.8429010.259531-0.2476531.2494551.5810733.7638441.3993251.668488120.7242261.5004831.863065-0.051628-0.3920542.1539222.1819441.3913710.1189531.2950802.863801-0.712274-0.4070851.1267811.003760-0.2689940.1611571.5539210.4959570.211560132.5294011.2054551.3130131.8665211.2990712.0765411.3631772.8936800.5142471.3876741.0235580.3397700.6813150.2773381.1773871.9835131.0235051.5537771.3537690.724406140.5095160.625563-1.3975042.5410301.0630850.715559-0.2656012.7879800.6454910.8952391.3862541.8227750.3162102.0572031.0318802.3431820.9494600.635990-0.5533420.680702151.5270461.7111120.7824553.637791-0.7421380.9055652.4311841.5927581.170297-0.7517061.2885810.4574201.1716021.9828180.9746510.7124481.9244430.9387540.268967-0.022774161.9959931.9555581.7138411.1333710.1929620.6579892.9087801.1559231.7596530.5769941.1816731.2744931.0679120.9630170.8291991.2669732.3829970.9775391.1313951.434437171.2645341.5656581.5850840.825702-0.0713690.9515390.1547101.4151011.4255310.0192760.5721742.4985700.6398430.541760-0.3379680.9586131.8210483.0978012.2829331.270338182.0031402.0786741.3407530.8019253.4814582.385255-0.154601-0.2680691.607862-0.0800960.3887181.102035-0.4365741.2107170.103096-0.7243932.792339-0.3127131.5558770.318119192.5727430.8953482.8503980.6666501.1934640.5032552.032723-0.7398040.2441380.1188881.3938920.0499741.3325071.528944-0.1205211.0482641.061988-0.0275160.7616652.932178-2024

Note that, because our minimum and maximum data values aren’t symmetric around the origin, the white section of the color map doesn’t map to zero, and some values greater than zero are mapped to the cool blue portion of the spectrum. Let’s fix this and force our our colormap to be symmetric around zero so all blue colors are negative and all red colors are positive. To do so, we simply create a custom toyplot.color.LinearMap, specifying explicit minimum and maximum domain values and using it in the call to create the matrix visualization:

colormap = toyplot.color.brewer.map("BlueRed", domain_min=-4, domain_max=4)
toyplot.matrix((matrix, colormap), label="A matrix", colorshow=True);
A matrix01234567891011121314151617181901.471435-0.1909762.4327070.6873480.2794111.8871631.8595880.3634761.015696-1.2426852.1500361.9919461.953324-1.0212550.6659231.0021181.4054531.2890922.321158-0.54690610.7973540.3440311.1934211.5534392.3181520.5306951.675554-0.8170270.8168912.0589690.6021601.3374382.0475792.0459381.8637170.8779081.1247130.6772051.8416753.39096121.0762000.4335541.036142-1.0749781.2477920.1028430.8632051.0182891.7554141.2152691.841009-0.445810-0.4019730.8990820.4517580.8553801.3540200.9644871.5657382.54565930.0257640.9296551.3079690.7915012.033801-1.4004543.030604-0.1426311.2118831.7047210.2145651.4620601.7042281.5235080.0737463.0078431.226963-0.1526591.6319791.03951341.464392-2.5635172.3211061.1526311.1645300.5699041.7673691.9849201.2708362.3919861.0798420.600035-0.0278510.4152821.8165940.9180530.6552341.528288-0.0689890.48811951.2912051.5665341.5035921.2852961.4842882.3634820.2188950.5319822.224574-0.2811081.875476-0.7107150.5492351.7491640.7960670.8178251.680656-0.8184991.0470721.39484460.7515680.3822930.3171161.436258-0.7030131.3937110.5206760.7009841.6941031.6786301.2395561.1512271.8161272.8935341.6396330.037971-1.0852662.930247-0.7353492.21038471.7974350.6201891.7025620.1496542.1768120.4756641.7009081.9841880.8782723.3657691.4961431.7965950.5259790.9433042.3577970.195166-1.1236200.6664980.1132811.33419881.5367840.2561700.6797960.0838010.1403321.2259851.6287761.1864941.9524781.9881380.9273920.4493970.061847-0.2390721.1396830.7769813.1236921.122273-0.4094322.4229869-1.147855-0.3475331.3635650.9852482.272395-0.449567-0.1955240.4081370.585495-0.4257951.2093950.407114-0.4731160.1034192.1043520.5684500.8388631.8891571.288377-0.051539100.6804390.3800071.1569980.4285452.0576330.2085110.4753731.0718782.9107591.7879651.5130820.4535842.0439453.1077852.4599272.0154051.7491850.3244791.4402661.688972110.7233542.9245331.4112041.8907651.226363-1.0786180.6121140.9128932.1263861.2471121.1211721.2989840.8429010.259531-0.2476531.2494551.5810733.7638441.3993251.668488120.7242261.5004831.863065-0.051628-0.3920542.1539222.1819441.3913710.1189531.2950802.863801-0.712274-0.4070851.1267811.003760-0.2689940.1611571.5539210.4959570.211560132.5294011.2054551.3130131.8665211.2990712.0765411.3631772.8936800.5142471.3876741.0235580.3397700.6813150.2773381.1773871.9835131.0235051.5537771.3537690.724406140.5095160.625563-1.3975042.5410301.0630850.715559-0.2656012.7879800.6454910.8952391.3862541.8227750.3162102.0572031.0318802.3431820.9494600.635990-0.5533420.680702151.5270461.7111120.7824553.637791-0.7421380.9055652.4311841.5927581.170297-0.7517061.2885810.4574201.1716021.9828180.9746510.7124481.9244430.9387540.268967-0.022774161.9959931.9555581.7138411.1333710.1929620.6579892.9087801.1559231.7596530.5769941.1816731.2744931.0679120.9630170.8291991.2669732.3829970.9775391.1313951.434437171.2645341.5656581.5850840.825702-0.0713690.9515390.1547101.4151011.4255310.0192760.5721742.4985700.6398430.541760-0.3379680.9586131.8210483.0978012.2829331.270338182.0031402.0786741.3407530.8019253.4814582.385255-0.154601-0.2680691.607862-0.0800960.3887181.102035-0.4365741.2107170.103096-0.7243932.792339-0.3127131.5558770.318119192.5727430.8953482.8503980.6666501.1934640.5032552.032723-0.7398040.2441380.1188881.3938920.0499741.3325071.528944-0.1205211.0482641.061988-0.0275160.7616652.932178-4-2024

Now we see that the color map is nicely symmetric around the origin, making it clear which values are positive and which are negative.

In addition to the top-level label, you can specify labels on any side of the matrix. Note the convention in the parameter names: t for “top”, l for “left”, r for “right”, and b for “bottom”:

toyplot.matrix((matrix, colormap), label="A matrix", tlabel="Top", llabel="Left", rlabel="Right", blabel="Bottom");
A matrix01234567891011121314151617181901.471435-0.1909762.4327070.6873480.2794111.8871631.8595880.3634761.015696-1.2426852.1500361.9919461.953324-1.0212550.6659231.0021181.4054531.2890922.321158-0.54690610.7973540.3440311.1934211.5534392.3181520.5306951.675554-0.8170270.8168912.0589690.6021601.3374382.0475792.0459381.8637170.8779081.1247130.6772051.8416753.39096121.0762000.4335541.036142-1.0749781.2477920.1028430.8632051.0182891.7554141.2152691.841009-0.445810-0.4019730.8990820.4517580.8553801.3540200.9644871.5657382.54565930.0257640.9296551.3079690.7915012.033801-1.4004543.030604-0.1426311.2118831.7047210.2145651.4620601.7042281.5235080.0737463.0078431.226963-0.1526591.6319791.03951341.464392-2.5635172.3211061.1526311.1645300.5699041.7673691.9849201.2708362.3919861.0798420.600035-0.0278510.4152821.8165940.9180530.6552341.528288-0.0689890.48811951.2912051.5665341.5035921.2852961.4842882.3634820.2188950.5319822.224574-0.2811081.875476-0.7107150.5492351.7491640.7960670.8178251.680656-0.8184991.0470721.39484460.7515680.3822930.3171161.436258-0.7030131.3937110.5206760.7009841.6941031.6786301.2395561.1512271.8161272.8935341.6396330.037971-1.0852662.930247-0.7353492.21038471.7974350.6201891.7025620.1496542.1768120.4756641.7009081.9841880.8782723.3657691.4961431.7965950.5259790.9433042.3577970.195166-1.1236200.6664980.1132811.33419881.5367840.2561700.6797960.0838010.1403321.2259851.6287761.1864941.9524781.9881380.9273920.4493970.061847-0.2390721.1396830.7769813.1236921.122273-0.4094322.4229869-1.147855-0.3475331.3635650.9852482.272395-0.449567-0.1955240.4081370.585495-0.4257951.2093950.407114-0.4731160.1034192.1043520.5684500.8388631.8891571.288377-0.051539100.6804390.3800071.1569980.4285452.0576330.2085110.4753731.0718782.9107591.7879651.5130820.4535842.0439453.1077852.4599272.0154051.7491850.3244791.4402661.688972110.7233542.9245331.4112041.8907651.226363-1.0786180.6121140.9128932.1263861.2471121.1211721.2989840.8429010.259531-0.2476531.2494551.5810733.7638441.3993251.668488120.7242261.5004831.863065-0.051628-0.3920542.1539222.1819441.3913710.1189531.2950802.863801-0.712274-0.4070851.1267811.003760-0.2689940.1611571.5539210.4959570.211560132.5294011.2054551.3130131.8665211.2990712.0765411.3631772.8936800.5142471.3876741.0235580.3397700.6813150.2773381.1773871.9835131.0235051.5537771.3537690.724406140.5095160.625563-1.3975042.5410301.0630850.715559-0.2656012.7879800.6454910.8952391.3862541.8227750.3162102.0572031.0318802.3431820.9494600.635990-0.5533420.680702151.5270461.7111120.7824553.637791-0.7421380.9055652.4311841.5927581.170297-0.7517061.2885810.4574201.1716021.9828180.9746510.7124481.9244430.9387540.268967-0.022774161.9959931.9555581.7138411.1333710.1929620.6579892.9087801.1559231.7596530.5769941.1816731.2744931.0679120.9630170.8291991.2669732.3829970.9775391.1313951.434437171.2645341.5656581.5850840.825702-0.0713690.9515390.1547101.4151011.4255310.0192760.5721742.4985700.6398430.541760-0.3379680.9586131.8210483.0978012.2829331.270338182.0031402.0786741.3407530.8019253.4814582.385255-0.154601-0.2680691.607862-0.0800960.3887181.102035-0.4365741.2107170.103096-0.7243932.792339-0.3127131.5558770.318119192.5727430.8953482.8503980.6666501.1934640.5032552.032723-0.7398040.2441380.1188881.3938920.0499741.3325071.528944-0.1205211.0482641.061988-0.0275160.7616652.932178TopLeftRightBottom

Note that by default, Toyplot provides row and column indices for the matrix, along the top and left sides. As your matrix sizes grow, you may need to thin-out the indices to avoid overlap:

big_matrix = numpy.random.normal(loc=1, size=(50, 50))
toyplot.matrix((big_matrix, colormap), step=5, label="A matrix");
A 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Or, you may wish to leave off the indices altogether:

toyplot.matrix((big_matrix, colormap), tshow=False, lshow=False, label="A matrix");
A 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As you might expect, you can enable and disable the indices along all four sides of the matrix:

toyplot.matrix((matrix, colormap), rshow=True, bshow=True, label="A matrix");
A matrix01234567891011121314151617181901.471435-0.1909762.4327070.6873480.2794111.8871631.8595880.3634761.015696-1.2426852.1500361.9919461.953324-1.0212550.6659231.0021181.4054531.2890922.321158-0.546906010.7973540.3440311.1934211.5534392.3181520.5306951.675554-0.8170270.8168912.0589690.6021601.3374382.0475792.0459381.8637170.8779081.1247130.6772051.8416753.390961121.0762000.4335541.036142-1.0749781.2477920.1028430.8632051.0182891.7554141.2152691.841009-0.445810-0.4019730.8990820.4517580.8553801.3540200.9644871.5657382.545659230.0257640.9296551.3079690.7915012.033801-1.4004543.030604-0.1426311.2118831.7047210.2145651.4620601.7042281.5235080.0737463.0078431.226963-0.1526591.6319791.039513341.464392-2.5635172.3211061.1526311.1645300.5699041.7673691.9849201.2708362.3919861.0798420.600035-0.0278510.4152821.8165940.9180530.6552341.528288-0.0689890.488119451.2912051.5665341.5035921.2852961.4842882.3634820.2188950.5319822.224574-0.2811081.875476-0.7107150.5492351.7491640.7960670.8178251.680656-0.8184991.0470721.394844560.7515680.3822930.3171161.436258-0.7030131.3937110.5206760.7009841.6941031.6786301.2395561.1512271.8161272.8935341.6396330.037971-1.0852662.930247-0.7353492.210384671.7974350.6201891.7025620.1496542.1768120.4756641.7009081.9841880.8782723.3657691.4961431.7965950.5259790.9433042.3577970.195166-1.1236200.6664980.1132811.334198781.5367840.2561700.6797960.0838010.1403321.2259851.6287761.1864941.9524781.9881380.9273920.4493970.061847-0.2390721.1396830.7769813.1236921.122273-0.4094322.42298689-1.147855-0.3475331.3635650.9852482.272395-0.449567-0.1955240.4081370.585495-0.4257951.2093950.407114-0.4731160.1034192.1043520.5684500.8388631.8891571.288377-0.0515399100.6804390.3800071.1569980.4285452.0576330.2085110.4753731.0718782.9107591.7879651.5130820.4535842.0439453.1077852.4599272.0154051.7491850.3244791.4402661.68897210110.7233542.9245331.4112041.8907651.226363-1.0786180.6121140.9128932.1263861.2471121.1211721.2989840.8429010.259531-0.2476531.2494551.5810733.7638441.3993251.66848811120.7242261.5004831.863065-0.051628-0.3920542.1539222.1819441.3913710.1189531.2950802.863801-0.712274-0.4070851.1267811.003760-0.2689940.1611571.5539210.4959570.21156012132.5294011.2054551.3130131.8665211.2990712.0765411.3631772.8936800.5142471.3876741.0235580.3397700.6813150.2773381.1773871.9835131.0235051.5537771.3537690.72440613140.5095160.625563-1.3975042.5410301.0630850.715559-0.2656012.7879800.6454910.8952391.3862541.8227750.3162102.0572031.0318802.3431820.9494600.635990-0.5533420.68070214151.5270461.7111120.7824553.637791-0.7421380.9055652.4311841.5927581.170297-0.7517061.2885810.4574201.1716021.9828180.9746510.7124481.9244430.9387540.268967-0.02277415161.9959931.9555581.7138411.1333710.1929620.6579892.9087801.1559231.7596530.5769941.1816731.2744931.0679120.9630170.8291991.2669732.3829970.9775391.1313951.43443716171.2645341.5656581.5850840.825702-0.0713690.9515390.1547101.4151011.4255310.0192760.5721742.4985700.6398430.541760-0.3379680.9586131.8210483.0978012.2829331.27033817182.0031402.0786741.3407530.8019253.4814582.385255-0.154601-0.2680691.607862-0.0800960.3887181.102035-0.4365741.2107170.103096-0.7243932.792339-0.3127131.5558770.31811918192.5727430.8953482.8503980.6666501.1934640.5032552.032723-0.7398040.2441380.1188881.3938920.0499741.3325071.528944-0.1205211.0482641.061988-0.0275160.7616652.93217819012345678910111213141516171819

The indices along each side of the matrix are generated by Tick Locators, and you can provide your own custom locators if needed:

tlocator = toyplot.locator.Explicit([5, 10, 15])
llocator = toyplot.locator.Explicit([1, 5, 13], ["One", "Five", "Evil"])
toyplot.matrix((matrix, colormap), tlocator=tlocator, llocator=llocator, label="A matrix");
A matrix510151.471435-0.1909762.4327070.6873480.2794111.8871631.8595880.3634761.015696-1.2426852.1500361.9919461.953324-1.0212550.6659231.0021181.4054531.2890922.321158-0.546906One0.7973540.3440311.1934211.5534392.3181520.5306951.675554-0.8170270.8168912.0589690.6021601.3374382.0475792.0459381.8637170.8779081.1247130.6772051.8416753.3909611.0762000.4335541.036142-1.0749781.2477920.1028430.8632051.0182891.7554141.2152691.841009-0.445810-0.4019730.8990820.4517580.8553801.3540200.9644871.5657382.5456590.0257640.9296551.3079690.7915012.033801-1.4004543.030604-0.1426311.2118831.7047210.2145651.4620601.7042281.5235080.0737463.0078431.226963-0.1526591.6319791.0395131.464392-2.5635172.3211061.1526311.1645300.5699041.7673691.9849201.2708362.3919861.0798420.600035-0.0278510.4152821.8165940.9180530.6552341.528288-0.0689890.488119Five1.2912051.5665341.5035921.2852961.4842882.3634820.2188950.5319822.224574-0.2811081.875476-0.7107150.5492351.7491640.7960670.8178251.680656-0.8184991.0470721.3948440.7515680.3822930.3171161.436258-0.7030131.3937110.5206760.7009841.6941031.6786301.2395561.1512271.8161272.8935341.6396330.037971-1.0852662.930247-0.7353492.2103841.7974350.6201891.7025620.1496542.1768120.4756641.7009081.9841880.8782723.3657691.4961431.7965950.5259790.9433042.3577970.195166-1.1236200.6664980.1132811.3341981.5367840.2561700.6797960.0838010.1403321.2259851.6287761.1864941.9524781.9881380.9273920.4493970.061847-0.2390721.1396830.7769813.1236921.122273-0.4094322.422986-1.147855-0.3475331.3635650.9852482.272395-0.449567-0.1955240.4081370.585495-0.4257951.2093950.407114-0.4731160.1034192.1043520.5684500.8388631.8891571.288377-0.0515390.6804390.3800071.1569980.4285452.0576330.2085110.4753731.0718782.9107591.7879651.5130820.4535842.0439453.1077852.4599272.0154051.7491850.3244791.4402661.6889720.7233542.9245331.4112041.8907651.226363-1.0786180.6121140.9128932.1263861.2471121.1211721.2989840.8429010.259531-0.2476531.2494551.5810733.7638441.3993251.6684880.7242261.5004831.863065-0.051628-0.3920542.1539222.1819441.3913710.1189531.2950802.863801-0.712274-0.4070851.1267811.003760-0.2689940.1611571.5539210.4959570.211560Evil2.5294011.2054551.3130131.8665211.2990712.0765411.3631772.8936800.5142471.3876741.0235580.3397700.6813150.2773381.1773871.9835131.0235051.5537771.3537690.7244060.5095160.625563-1.3975042.5410301.0630850.715559-0.2656012.7879800.6454910.8952391.3862541.8227750.3162102.0572031.0318802.3431820.9494600.635990-0.5533420.6807021.5270461.7111120.7824553.637791-0.7421380.9055652.4311841.5927581.170297-0.7517061.2885810.4574201.1716021.9828180.9746510.7124481.9244430.9387540.268967-0.0227741.9959931.9555581.7138411.1333710.1929620.6579892.9087801.1559231.7596530.5769941.1816731.2744931.0679120.9630170.8291991.2669732.3829970.9775391.1313951.4344371.2645341.5656581.5850840.825702-0.0713690.9515390.1547101.4151011.4255310.0192760.5721742.4985700.6398430.541760-0.3379680.9586131.8210483.0978012.2829331.2703382.0031402.0786741.3407530.8019253.4814582.385255-0.154601-0.2680691.607862-0.0800960.3887181.102035-0.4365741.2107170.103096-0.7243932.792339-0.3127131.5558770.3181192.5727430.8953482.8503980.6666501.1934640.5032552.032723-0.7398040.2441380.1188881.3938920.0499741.3325071.528944-0.1205211.0482641.061988-0.0275160.7616652.932178

Note that the matrix visualization in Toyplot is actually just a factory function that creates and populates a set of Table Coordinates, so you can use the full toyplot.coordinates.Table API to configure it however you like. For example, you could highlight the maximum value in the matrix using a contrasting color:

i, j = numpy.unravel_index(numpy.argmax(matrix), matrix.shape)

canvas, table = toyplot.matrix((matrix, colormap), label="A matrix")
table.body.cell[i, j].style = {"fill":"yellow"}
A matrix01234567891011121314151617181901.471435-0.1909762.4327070.6873480.2794111.8871631.8595880.3634761.015696-1.2426852.1500361.9919461.953324-1.0212550.6659231.0021181.4054531.2890922.321158-0.54690610.7973540.3440311.1934211.5534392.3181520.5306951.675554-0.8170270.8168912.0589690.6021601.3374382.0475792.0459381.8637170.8779081.1247130.6772051.8416753.39096121.0762000.4335541.036142-1.0749781.2477920.1028430.8632051.0182891.7554141.2152691.841009-0.445810-0.4019730.8990820.4517580.8553801.3540200.9644871.5657382.54565930.0257640.9296551.3079690.7915012.033801-1.4004543.030604-0.1426311.2118831.7047210.2145651.4620601.7042281.5235080.0737463.0078431.226963-0.1526591.6319791.03951341.464392-2.5635172.3211061.1526311.1645300.5699041.7673691.9849201.2708362.3919861.0798420.600035-0.0278510.4152821.8165940.9180530.6552341.528288-0.0689890.48811951.2912051.5665341.5035921.2852961.4842882.3634820.2188950.5319822.224574-0.2811081.875476-0.7107150.5492351.7491640.7960670.8178251.680656-0.8184991.0470721.39484460.7515680.3822930.3171161.436258-0.7030131.3937110.5206760.7009841.6941031.6786301.2395561.1512271.8161272.8935341.6396330.037971-1.0852662.930247-0.7353492.21038471.7974350.6201891.7025620.1496542.1768120.4756641.7009081.9841880.8782723.3657691.4961431.7965950.5259790.9433042.3577970.195166-1.1236200.6664980.1132811.33419881.5367840.2561700.6797960.0838010.1403321.2259851.6287761.1864941.9524781.9881380.9273920.4493970.061847-0.2390721.1396830.7769813.1236921.122273-0.4094322.4229869-1.147855-0.3475331.3635650.9852482.272395-0.449567-0.1955240.4081370.585495-0.4257951.2093950.407114-0.4731160.1034192.1043520.5684500.8388631.8891571.288377-0.051539100.6804390.3800071.1569980.4285452.0576330.2085110.4753731.0718782.9107591.7879651.5130820.4535842.0439453.1077852.4599272.0154051.7491850.3244791.4402661.688972110.7233542.9245331.4112041.8907651.226363-1.0786180.6121140.9128932.1263861.2471121.1211721.2989840.8429010.259531-0.2476531.2494551.5810733.7638441.3993251.668488120.7242261.5004831.863065-0.051628-0.3920542.1539222.1819441.3913710.1189531.2950802.863801-0.712274-0.4070851.1267811.003760-0.2689940.1611571.5539210.4959570.211560132.5294011.2054551.3130131.8665211.2990712.0765411.3631772.8936800.5142471.3876741.0235580.3397700.6813150.2773381.1773871.9835131.0235051.5537771.3537690.724406140.5095160.625563-1.3975042.5410301.0630850.715559-0.2656012.7879800.6454910.8952391.3862541.8227750.3162102.0572031.0318802.3431820.9494600.635990-0.5533420.680702151.5270461.7111120.7824553.637791-0.7421380.9055652.4311841.5927581.170297-0.7517061.2885810.4574201.1716021.9828180.9746510.7124481.9244430.9387540.268967-0.022774161.9959931.9555581.7138411.1333710.1929620.6579892.9087801.1559231.7596530.5769941.1816731.2744931.0679120.9630170.8291991.2669732.3829970.9775391.1313951.434437171.2645341.5656581.5850840.825702-0.0713690.9515390.1547101.4151011.4255310.0192760.5721742.4985700.6398430.541760-0.3379680.9586131.8210483.0978012.2829331.270338182.0031402.0786741.3407530.8019253.4814582.385255-0.154601-0.2680691.607862-0.0800960.3887181.102035-0.4365741.2107170.103096-0.7243932.792339-0.3127131.5558770.318119192.5727430.8953482.8503980.6666501.1934640.5032552.032723-0.7398040.2441380.1188881.3938920.0499741.3325071.528944-0.1205211.0482641.061988-0.0275160.7616652.932178

Or you could use the table API to overwrite or replace the default labels:

x = numpy.arange(-5, 5, 0.2)
y = numpy.arange(-5, 5, 0.2)
xx, yy = numpy.meshgrid(x, y, sparse=True)
z = xx ** 2 - yy ** 2

canvas, table = toyplot.matrix(z, step=5, width=400)
table.left.cell[25, 1].lstyle = {"fill":"red"}
table.top.cell[1, 25].lstyle = {"fill":"red"}
table.right.cell[25, 0].data = "Saddle"
table.bottom.cell[0, 25].data = "Saddle"
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If you want to combine a matrix with additional plots on a canvas, you use the same Canvas Layout mechanisms as usual:

canvas = toyplot.Canvas(width=600, height=400)
table = canvas.matrix(matrix, label="Matrix", bounds=(50, -250, 50, -50), step=5)
axes = canvas.cartesian(bounds=(-200, -50, 50, -50), label="Distribution", xlabel="Count", ylabel="Value")
axes.bars(numpy.histogram(matrix, 20), along="y");
Matrix05101501.471435-0.1909762.4327070.6873480.2794111.8871631.8595880.3634761.015696-1.2426852.1500361.9919461.953324-1.0212550.6659231.0021181.4054531.2890922.321158-0.5469060.7973540.3440311.1934211.5534392.3181520.5306951.675554-0.8170270.8168912.0589690.6021601.3374382.0475792.0459381.8637170.8779081.1247130.6772051.8416753.3909611.0762000.4335541.036142-1.0749781.2477920.1028430.8632051.0182891.7554141.2152691.841009-0.445810-0.4019730.8990820.4517580.8553801.3540200.9644871.5657382.5456590.0257640.9296551.3079690.7915012.033801-1.4004543.030604-0.1426311.2118831.7047210.2145651.4620601.7042281.5235080.0737463.0078431.226963-0.1526591.6319791.0395131.464392-2.5635172.3211061.1526311.1645300.5699041.7673691.9849201.2708362.3919861.0798420.600035-0.0278510.4152821.8165940.9180530.6552341.528288-0.0689890.48811951.2912051.5665341.5035921.2852961.4842882.3634820.2188950.5319822.224574-0.2811081.875476-0.7107150.5492351.7491640.7960670.8178251.680656-0.8184991.0470721.3948440.7515680.3822930.3171161.436258-0.7030131.3937110.5206760.7009841.6941031.6786301.2395561.1512271.8161272.8935341.6396330.037971-1.0852662.930247-0.7353492.2103841.7974350.6201891.7025620.1496542.1768120.4756641.7009081.9841880.8782723.3657691.4961431.7965950.5259790.9433042.3577970.195166-1.1236200.6664980.1132811.3341981.5367840.2561700.6797960.0838010.1403321.2259851.6287761.1864941.9524781.9881380.9273920.4493970.061847-0.2390721.1396830.7769813.1236921.122273-0.4094322.422986-1.147855-0.3475331.3635650.9852482.272395-0.449567-0.1955240.4081370.585495-0.4257951.2093950.407114-0.4731160.1034192.1043520.5684500.8388631.8891571.288377-0.051539100.6804390.3800071.1569980.4285452.0576330.2085110.4753731.0718782.9107591.7879651.5130820.4535842.0439453.1077852.4599272.0154051.7491850.3244791.4402661.6889720.7233542.9245331.4112041.8907651.226363-1.0786180.6121140.9128932.1263861.2471121.1211721.2989840.8429010.259531-0.2476531.2494551.5810733.7638441.3993251.6684880.7242261.5004831.863065-0.051628-0.3920542.1539222.1819441.3913710.1189531.2950802.863801-0.712274-0.4070851.1267811.003760-0.2689940.1611571.5539210.4959570.2115602.5294011.2054551.3130131.8665211.2990712.0765411.3631772.8936800.5142471.3876741.0235580.3397700.6813150.2773381.1773871.9835131.0235051.5537771.3537690.7244060.5095160.625563-1.3975042.5410301.0630850.715559-0.2656012.7879800.6454910.8952391.3862541.8227750.3162102.0572031.0318802.3431820.9494600.635990-0.5533420.680702151.5270461.7111120.7824553.637791-0.7421380.9055652.4311841.5927581.170297-0.7517061.2885810.4574201.1716021.9828180.9746510.7124481.9244430.9387540.268967-0.0227741.9959931.9555581.7138411.1333710.1929620.6579892.9087801.1559231.7596530.5769941.1816731.2744931.0679120.9630170.8291991.2669732.3829970.9775391.1313951.4344371.2645341.5656581.5850840.825702-0.0713690.9515390.1547101.4151011.4255310.0192760.5721742.4985700.6398430.541760-0.3379680.9586131.8210483.0978012.2829331.2703382.0031402.0786741.3407530.8019253.4814582.385255-0.154601-0.2680691.607862-0.0800960.3887181.102035-0.4365741.2107170.103096-0.7243932.792339-0.3127131.5558770.3181192.5727430.8953482.8503980.6666501.1934640.5032552.032723-0.7398040.2441380.1188881.3938920.0499741.3325071.528944-0.1205211.0482641.061988-0.0275160.7616652.9321780204060Count-2024ValueDistribution