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# skipping this long message in texting

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r/Overwatch on Reddit: Have you noticed the almost 20% decrease leavers in your QP matches? » Posted by u/CosmiqCowboy - 907 votes and 581 comments

r/Overwatch on Reddit: Is anyone else experiencing long queues in qp? Im in a queue for tank and the expected time was 6 minutes » Posted by u/MemeDaddy925 - 386 votes and 87 comments

Mont Blanc India – An interesting fraud or a real bad way of handling operations » On the 9th December 2019, I received an SMS that genuinely piqued my interest. Ordinarily, I wouldn’t entertain any unsolicited offers but I am a luxury fountain pen fanboy, and Mont Blanc is a highly coveted name.

bookmarks and hyperlinks from qp to wp (second attempt… » QuattroPro, Presentations, Paradox, Corel Central, WP Mail, etc.

Changing the questionnaire properties | SnapSurveys » The questionnaire properties affect the appearance and operation of the questionnaire in design and when running as a live interview. They are set in the Questionnaire Properties dialog which can be opened in the Questionnaire window by clicking on Questionnaire Properties  . The options available in Section depend on the selected edition in the questionnaire. All the […]

Configure content transfer encoding: Exchange 2013 Help » How to configure content transfer encoding

Formal exponentials and linearisations of QP-manifolds » We define formal exponential maps for any graded manifold as maps from the formal tangent bundle (that we also define) into the graded manifold. We show that each such map uniquely determines and is determined by its associated Grothendieck connection, which is shown to be flat, and to furnish a resolution of the ring of functions. We then show how a recent construction involving the data of a connection on the tangent bundle recovers a large class of formal exponentials in our definition. As an application, we use a formal exponential map to linearise a QP-manifold at a point. This gives the formal tangent space at each point the structure of an $L_\infty$-algebra with invariant inner product.

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