MyWikiBiz, Author Your Legacy — Monday October 21, 2024
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, 14:44, 6 May 2008
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| ===Note 15=== | | ===Note 15=== |
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| + | Before we tangle with the rest of the Jets and Sharks example, let's look at a cactus expression that's next in the series we just considered, this time a lobe with three variables. For instance, let's analyze the cactus form whose graph and string expressions are shown in the next display. |
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| <pre> | | <pre> |
− | Before we tangle with the rest of the Jets and Sharks example,
| |
− | let's look at a cactus expression that's next in the series
| |
− | we just considered, this time a lobe with three variables.
| |
− | For instance, let's analyze the cactus form whose graph
| |
− | and string expressions are shown in the next display.
| |
− |
| |
| o-------------------------------------------------o | | o-------------------------------------------------o |
| | | | | | | |
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| | (x, y, z) | | | | (x, y, z) | |
| o-------------------------------------------------o | | o-------------------------------------------------o |
| + | </pre> |
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− | As always in this competitive paradigm, we assume that | + | As always in this competitive paradigm, we assume that the units <math>x, y, z\!</math> are mutually inhibitory, so that the only states that are possible at equilibrium are those with exactly one unit charged and all the rest at rest. Table 8 gives the lobal dynamics of the form <math>(x, y, z).\!</math> |
− | the units x, y, z are mutually inhibitory, so that the | |
− | only states that are possible at equilibrium are those | |
− | with exactly one unit charged and all the rest at rest. | |
− | Table 8 gives the lobal dynamics of the form (x, y, z). | |
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| + | <pre> |
| Table 8. Lobal Dynamics of the Form (x, y, z) | | Table 8. Lobal Dynamics of the Form (x, y, z) |
| o-----------o-----------o-----------o-----------o | | o-----------o-----------o-----------o-----------o |