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1. First steps in Reaktor Core - Native Instruments

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G.18. Math > Trig-Hyp > s<strong>in</strong> / cos / tan<br />

S<strong>in</strong>e/cos<strong>in</strong>e/tangent approximation.<br />

G.19. Math > Trig-Hyp > s<strong>in</strong> –pi..pi / cos –pi..pi / tan –pi..pi<br />

S<strong>in</strong>e/cos<strong>in</strong>e/tangent approximation (works only <strong>in</strong> the range [-π..π]).<br />

G.20. Math > Trig-Hyp > tan –pi4..pi4<br />

Tangent approximation (works only <strong>in</strong> the range [-π/4..π/4]).<br />

G.2<strong>1.</strong> Math > Trig-Hyp > s<strong>in</strong>h / cosh / tanh<br />

Hyperbolic s<strong>in</strong>e/cos<strong>in</strong>e/tangent approximation.<br />

G.22. Memory > Latch / ILatch<br />

Latches (delays) the signal at the upper <strong>in</strong>put until a clock event arrives at<br />

the lower <strong>in</strong>put. If both events arrive simultaneously, the <strong>in</strong>com<strong>in</strong>g signal will<br />

be let through immediately.<br />

G.23. Memory > z^-1 / z^-1 ndc<br />

Sends out the last value that has been received at the upper <strong>in</strong>put before a<br />

clock event arrives at the lower <strong>in</strong>put <strong>in</strong> response to that clock event. If the<br />

clock <strong>in</strong>put is disconnected the module will use the standard audio clock<br />

(SR.C) <strong>in</strong>stead and effectively work as a one sample delay.<br />

Both modules can automatically resolve feedback loops, however only z^-1<br />

version provides denormal cancellation. The z^-1 ndc version is meant to be<br />

used only <strong>in</strong> the places where denormals are not expected.<br />

162 – REAKTOR CORE

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