-locality it can be used to derive a Bell inequality in a very similar way: given (H α 22 ), instead of (11) we have and by very similar arguments we arrive at a similar partition of the values of λ: Λ(i) denotes all values of lambda for which P (α + |b i λ) = 0, while the complementary set Λ(i) is defined by P (α − |b i λ) = 0. If we then calculate the values of the hidden joint probability we arrive at the very same result as in table 2-and the rest of the derivation runs identically up to the Bell-Wigner inequality (3). Hereby we have found another nonlocal hidden joint probability which implies Bell inequalities and the result for group (ii) reads

A.3. Group (iii)
Up to this point one might have been surprised about how easy one can derive Bell inequalities from product forms other than local factorisation, but that one can do it even from classes in group (iii) is my strongest claim. These classes include both parameters, one in each factor, so they do not trivially imply Bell inequalities as classes in group (i). Neither, it seems, can they imply Bell inequalities in the same way as classes in group (ii) because they additionally involve β in the first factor. However, they do imply Bell inequalities, and they do it in a very similar (yet slightly more complicated) way than classes in group (ii), if besides perfect correlations for equal settings (10) we also assume perfect anti-correlations (PACorr) for perpendicular settings (a i b i ⊥ ): Let me sketch the proof for class (H α 16 ) which follows along the lines of that for local factorisation. By autonomy and the product form of (H α 16 ) we rewrite (10) and (19) as P (α ± β ± |a i b i ⊥ ) = 0 = λ P (λ)P (α ± |β ± a i λ)P (β ± |b i ⊥ λ), and again, at least one of the factors in each summand must vanish, i.e. for all values of i and λ (assuming P (λ) > 0) we must have: ∧ P (α − |β + a i λ) = 0 ∨ P (β + |b i λ) = 0 (23) ∧ P (α + |β + a i λ) = 0 ∨ P (β + |b i ⊥ λ) = 0 (24) ∧ P (α − |β − a i λ) = 0 ∨ P (β − |b i ⊥ λ) = 0 (25) As above, from these conditions we can infer that all involved probabilities must be 0 or 1, depending on which of the following two cases holds.
Since the derivation for class (H 15 ) runs mutatis mutandis, we have shown: A.4. Group (iv) Finally, classes of group (iv) do not imply Bell inequalities. Involving both parameters in at least one of the factors, they neither fulfill Bell inequalities by their functional dependences nor do they admit of deriving a Bell inequality in the manner of classes in group (ii) or (iii). In order to rule out that there are other kinds of derivations one has to find explicit examples of probability distributions for each class in the group which violate Bell inequalities. Requiring just any example we can assume a toy model with only two possible hidden states (λ = 1, 2). Then the probability distribution P (αβabλ) is determined by assigning a value to each of the 2 5 = 32 probabilities which conform to the laws of probability theory (each value lies in the interval [0, 1] and all values sum to 1). Furthermore, the values have to be chosen such that autonomy and the specific product form of the class in question hold and that Bell inequalities are violated. I have found appropriate distributions for each class (H α 1 )-(H α 14 ) by solving numerically a corresponding set of equations. This fact, that some probability distributions of these classes violate Bell inequalities, means that none of these classes implies Bell inequalities in general, i.e. by its constituting product form. Of course, this does not mean that all probability distributions in these classes violate Bell inequalities: in fact one can as well find examples of probability distributions in each class (H α 1 )-(H α 14 ) which fulfill Bell inequalities. This means that for these classes the product form alone does not determine whether Bell inequalities hold or fail; whether they do depends on the numerical values of the specific distribution. On the general level of the classes we can only say that classes in group (iv) neither imply Bell inequalities nor do they imply their failure. Probability distributions in those classes can violate Bell inequalities.If we were to write this posting in poetry, it would be an epic ode to Odin! At least 10 years old, Odin is a medley of mixes, including Boxer, Greyhound and Plott Hound. Odin came from a wealthy family, who decided to dump him at the Rowan County Animal Shelter in Kentucky on July 28th. He was so weak and sick that he would fall over when he tried to stand. At his age and in his condition, Odin’s days, if not hours, were numbered at the shelter.
Fortunately, the folks with STAR (Saving the Animals of Rowan) found out about Odin within a few hours of his arrival, and immediately rescued him from the shelter. Odin received his initial vetting and was placed in a foster home to regain his strength and stability. When a STAR volunteer encountered the woman who had surrendered Odin and mentioned that STAR needed donations, the woman merely shrugged and walked away.
TAR participates in the Morehead State University Veterinary Technology Program (MSU-VTP). For one week each month during the academic year, MSU-VTP provides veterinary care and treatment for several STAR animals (cats and/or dogs) at greatly reduced rates. RADAR has partnered with STAR to cover the costs for some of the dogs going to MSU-VTP. Odin was one of the dogs treated the week of August 26th. For only $90, Odin had five days of vet care, a thorough exam, full tests, neutering and dental treatment! Click here to view more photos of Odin.
RADAR paid all of Odin’s initial vetting, neutering and dental treatment costs of $90.
UPDATE! Odin has been adopted!
UPDATE! All funds for Odin have been raised! Thank you!
Added on September 22, 2013.
Celery Powder Is A Flavor Dynamo!
Celery powder can be a delicious & healthy addition to just about any dish for a nice boost of flavor. It’s naturally salty and brings out the flavor of pretty much everything you sprinkle it on.
One of my favorite foods to shake this delightful green powder over is freshly sliced, organic, vine ripened summer tomatoes! Holy moly…the flavor is Amazing! My husband puts a healthy dose on every one of his savory, cooked vegan meals and loves it.
It’s pretty easy to make, especially if you have a dehydrator. You can also make it in your oven, the oven directions are at the end of the instructions below. If you’d like to get a dehydrator, you can buy one here and receive FREE Shipping!
Wash, trim and dry one or two full bunches of celery.
Cut them into 1/4 inch slices and place them evenly on your dehydrator trays. If you have an Excalibur, it doesn’t need to be placed evenly. You can just put a sizable layer of celery on the mesh sheets or non-stick sheets. I like and use these non stick sheets which work great. By the way – Prep time can be cut in half by using a food processor to cut your celery.
Turn the dehydrator on to 105° or 110° F and let celery dry completely, it may take up to 18 hours or more. You want to make sure they’re completely dry. If there’s any moisture left in them, the powder will be clumpy and it will quickly become moldy.
When they’re done, grind them into a powder in a coffee grinder or high powered blender like a Vitamix.
Store in a tightly sealed container or an old spice jar.
[Preheat your stove to 140° F.
Place the celery pieces onto a wire mesh tray. Place the wire mesh in the center rack of the stove.
Insert a wood stick or hot pad between the stove and the stove door. Keep the stove door open about 1 inch. Moisture needs to escape the stove.
Check the temperature of the stove using a thermometer. The internal temperature should remain 140° F.
Place a metal fan facing the inside of the oven. Blow air into the stove to increase air circulation.
Stir the celery every 30 minutes with a spatula. All surfaces of the celery need equal drying. Drying takes approximately 4 to 12 hours. Remove the celery when it is dry.
See my video below for step by step visual instructions on making celery powder in a dehydrator.
P.S. You can also use these instructions with beet green stems and chard stems for a unique salty flavor and vibrant splashes of color on your savory meals!Indian Hill residents who participate in a cost-saving aggregate electric program will see their rates drop in October – and stay that way for three years.
The village has contracted with an electrical supplier called Interstate Gas Supply (IGS