[simulations] added uniform distribution
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@@ -1,8 +1,8 @@
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n = 10000;
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lambda = 50.0; % event rate
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t = exprnd(1.0/lambda, n, 1); % exponentially distributed random numbers
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m = mean(t); % mean time interval
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s = std(t); % corresponding standard deviation
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fprintf('Generated n=%d exponentially distributed random time intervals\n', n);
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fprintf(' with rate=%.0fHz (-> mean=%.3fs, std=%.3fs)\n', lambda, 1.0/lambda, 1.0/lambda);
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fprintf('Measured mean=%.3fs, std=%.3fs\n', m, s);
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n = 200; % number of time intervals
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rate = 50.0; % event rate
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t = exprnd(1.0/rate, n, 1); % exponentially distributed intervals
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m = mean(t); % mean time interval
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s = std(t); % corresponding standard deviation
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fprintf('Generated n=%d random time intervals with rate=%.0fHz:\n', n, rate);
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fprintf(' Expected mean interval=%.3fs, std=%.3fs\n', 1.0/rate, 1.0/rate);
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fprintf(' Measured mean interval=%.3fs, std=%.3fs\n', m, s);
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@@ -1,3 +1,3 @@
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Generated n=10000 exponentially distributed random time intervals
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with rate=50Hz (-> mean=0.020s, std=0.020s)
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Measured mean=0.020s, std=0.020s
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Generated n=200 random time intervals with rate=50Hz:
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Expected mean interval=0.020s, std=0.020s
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Measured mean interval=0.020s, std=0.019s
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16
simulations/code/unirandom.m
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16
simulations/code/unirandom.m
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@@ -0,0 +1,16 @@
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n = 10000; % number of action potentials
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T = 100.0; % total time interval
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spikes = sort(T*rand(n, 1)); % sorted times of action potentials
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isis = diff(spikes); % interspike intervals
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rate = n/T; % firing rate
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misi = mean(isis); % mean interspike interval
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sisi = std(isis); % and standard deviation
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fprintf('firing rate = %.1fHz\n', rate);
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fprintf(' mean ISI = %.1fms\n', 1000.0*misi); % inverse of rate
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fprintf(' std ISI = %.1fms\n', 1000.0*sisi); % same as mean
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hist(1000.0*isis, 50); % exponential distribution
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xlabel('ISI [ms]');
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ylabel('count');
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3
simulations/code/unirandom.out
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3
simulations/code/unirandom.out
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@@ -0,0 +1,3 @@
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firing rate = 100.0Hz
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mean ISI = 10.0ms
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std ISI = 10.0ms
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