#5 is spun:

[attachimg=1]

It makes a new bet, #29:

[attachimg=2]

Since it enables the following felt twins:

[attachimg=3]

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Cycle balance: -1

[attachimg=4]


Bet: 29, 30

We get a hit on #30:


[attachimg=1]

---

Hit ends the cycle.


Final cycle balance: +33

I would love to continue, yet it's well past 3 a.m. here.

Hopefully by now you get the gist of the method.

Cheers!
Vic

Victor

I notice in your first post, the felt you link us to is different from the one you use to mark the hits.  Which one do we use?

Sam

Also, what do you mean by "symmetrical"?  I think of a leaf that, when you fold it, the outer edges match perfectly.

Your images are so blurred on my screen, I can barely read them.

Sam

Quote from: TwoCatSam on December 02, 2012, 08:41:12 AM
Victor

I notice in your first post, the felt you link us to is different from the one you use to mark the hits.  Which one do we use?

They are actually the same for this method's purpose.

The one in here saves us from jotting three marks, so it's advisable to use it:

Quote from: TwoCatSam on December 02, 2012, 08:48:20 AM
Also, what do you mean by "symmetrical"?  I think of a leaf that, when you fold it, the outer edges match perfectly.

Hello dear Sam, kindly bear in mind there are several types of symmetry:

You're referring to reflection symmetry with the leaf example.

I'm referring to translation symmetry with felt twins.

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Rotation symmetry:

[attachimg=1]

Translation symmetry:

[attachimg=2]

Reflection symmetry:

[attachimg=3]

Glide Reflection symmetry:

[attachimg=4]


http://mathforum.org/sum95/suzanne/symsusan.html

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It’s like we are both talking about cars, just with different models in our minds

No biggie!