( ) = ( ) = {,,, } β ( ), < 1 ( ) + ( ) = ( ) + ( )
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- Edith Briggs
- 8 years ago
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Transcription
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4 { } ( ) = ( ) = {,,, } ( ) β ( ), < 1 ( ) + ( ) = ( ) + ( )
5 max, ( ) [ ( )] + ( ) [ ( )], [ ( )] [ ( )] = =, ( ) = ( ) = 0 ( ) = ( ) ( ) ( ) =, ( ), ( ) =, ( ), ( ). ln ( ) = ln ( ). + 1
6 ( ) = ( ) Ω[ ( )] = [ ( )] + ( ) [ ( )]. ( ) [ ( )] > 0 ( ) [ ( )] Ω[ ( )]. + 1
![( ) [ ( )] > 0 ( )](/docs-images/54/10506125/images/page_6.jpg "[ ( )] Ω[ ( )]. + 1")
7 ( ) [ ( )] + [ ( )] + ( ) ( ) [ ( )] Ω [ ( )] + ( ) ( ), ( ) Μ ( ) = Μ ( ) + ( ) Μ ( ) = Μ ( ) ( ) = ( ) ( ) ( ) Μ ( ) [ ( )] + ( ) [ ( )] Ω [ ( )] + ( ) ( ). [ ( )] [ ( )] = Μ ( ) + ( ) Μ ( ) + ( ). Μ ( ) + ( ) = Μ ( ) Μ ( ) Μ ( ) = ( ) + [ ( )] [ ( )] = + ( ) + ( ). ( ) = ( ) ( ) = + ( ) + ( ). ( )
![( ) ( ). [ ( )] [ ( )] = Μ ( ) + ( ) Μ ( ) + ( ).](/docs-images/54/10506125/images/page_7.jpg "Μ ( ) + ( ) = Μ ( ) Μ ( ) Μ ( ) = ( ) + [ ( )] [ ( )] = + ( ) + ( ).")
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11 ln, ) ln, = β=0
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