1. Unreal Probabilities by Carlos C. Rodriguez Dept. of Mathematics The University at Albany carlos@math.albany.edu

2. Real Probability  Whole   if   :  [  ]

3. Real Probability  Whole   if   :  [  ]

4. The Axioms  Boolean algebra of propositions:  , Clifford algebra:  Operations: OR :  AND:  NOT:    FALSE  TRUE

5.  Defined Hilbert Space of  ’s

6. The Truth with  Real Truth

7. Independence  makes  and  independent given  if symmetric includes usual formula generalizes to more than two propositions

8. Weak Law of Large Numbers     Example

9. QM        Boolean algebra of filters:  “x open at time t” “one filter on top of the other”

10. Independent segments t independent given

11. QM Dictionary Amplitude Wave function Hamiltonian   commutes will all the  ’s

12. Schrödinger Equation ( generalized for possible non commuting  ’ s with independent segments)

13. Ed, what do you think ?