8-Bit Tone Matrix Burger S2 New Tanaka T21+T22 2nd Generation (Kinodesi ) â Download online on.Q: Get the number of a column I have column “Problem_Type” in my table (data type: nvarchar(50)). I want to count how many times the problem type is “NO”. My query: SELECT COUNT(*) FROM Table WHERE Problem_Type=’NO’ Is this correct? A: I would change your query to: SELECT count(*) from Table WHERE Problem_Type like ‘%NO%’ Because the WHERE clause won’t restrict the rows based on the condition. The Ugly Truth (album) The Ugly Truth is an album by New Zealand singer songwriter Dave Dobbyn, released in December 2015 on the German record label Hanging Lamp. Dobbyn began working on the album in 2013. The album is the follow-up to his 2012 release Either Side of the Moon. Track listing Personnel Dave Dobbyn – vocals, guitar, producer Duj Aitken – drums Michael Anthony – drums Andrew Barker – bass Paul Carini – guitar, organ Emma Edmondson – violin Paul Mooney – guitar Chris Powell – bass Nick Welsby – bass Charts References External links Dave Dobbyn’s Official Website Category:2015 albums Category:Dave Dobbyn albumsQ: non-trivial examples for $H^1(\Gamma, \pi) \cong H^1(G, \pi’)$ for groups $G, \Gamma$, such that $G$ is finitely generated and $\Gamma$ is countable and residually finite, I know that $H^1(\Gamma, \pi) \cong H^1(G, \pi’)$ for a continuous group representation $\pi$ of $\Gamma$ into a countable discrete group $G$, where $\pi’$ denotes the restriction of $\pi$ to $G$. This is a special case of the result $H^1(\pi)\cong H^1(G, \pi’)$, which is a standard but non-trivial fact, taken from (Cohomology of) Resid