# Puzzle #116: Puppies!

Oh, look! A box full of puppies. Since puppies are generally bigger than kittens, there are only eight of them. All of them are at least one colour of black, white, and tan. Five are black, five are white, and five are tan.

What is the maximum number of the seven colour combinations that could occur? What is the minimum number of the seven colour combinations that could occur?

Submit your answer to Gene Wirchenko <genew@telus.net>. Your answer should be in the form of a proof. That means to show how your answer must be correct. The deadline is Wednesday, August 26, 2015 at noon Pacific Time. I will post the answer shortly after.

# Apology Time

There is nothing quite like a routine. I have a routine for getting my blog postings done regularly. Said routine got blown up this week, and I am late. Sorry about that.

Now that I have apologised, I can get on with it, whatever “it” is.

Some people never apologise. If you really want to be wrong, make a mistake and never correct it. You will be wrong until the end of time. And it is not as if no one will know. Quite often, many know.

# Odd Language #112: Premium What?

I was counting stock today at a store and came across “Premium Imitation Vanilla Extract”.

The issue: Since when is fake stuff premium?

# Puzzle #115: Kittens!

Oh, look! A box full of kittens. There are twelve of the beauties. All of them are at least one colour of black, white, and orange. Given the following clues, how many are there of each of the colour combinations?

1) There is a different number of each of the combinations containing black.
2) There are six one-colour kittens.
3) There is a different number of each of the multi-colour combinations.
4) No kittens are coloured only black and orange.
5) There is a different number of each of the one-colour combinations.
6) There are four kittens coloured orange and white and maybe black.
7) There is a different number of each of the combinations containing orange.
8) Six of the kittens are black, seven are white, and six are orange.

Submit your answer to Gene Wirchenko <genew@telus.net>. Your answer should be in the form of a proof. That means to show how your answer must be correct. The deadline is Wednesday, August 19, 2015 at noon Pacific Time. I will post the answer shortly after.