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  2. Food and Fitness Journal - WebMD

    img.webmd.com/.../printable-food-fitness-journal.pdf

    Studies show (and successful losers have proven) that keeping track of what you eat and your activity level is one of the most powerful tools to help you shed unwanted pounds and keep them off for good. Use this printable Food & Fitness Journal or check out the personalized WebMD Food & Fitness Planner to help keep you working toward your goals.

  3. Food Calculator: Carbs, Calories, Fat, Protein and More - WebMD

    www.webmd.com/diet/healthtool-food-calorie-counter

    Food Calculator. Get the calories, fat, carbs, protein and more for over 37,000 food and drinks. Then add them to your Daily Totals to see how your calories add up! Search Food. TIP: Add a brand ...

  4. DIABETES-FRIENDLY GROCERY LIST - Healthline

    www.healthline.com/hlcmsresource/images/diabetes/...

    Meat and seafood. Tips: Try to plan at least two servings of fish each week. Also aim to fit three servings of lean meat into your meal plan every week. fatty fish. (such as salmon, sardines, or ...

  5. Semi-log plot - Wikipedia

    en.wikipedia.org/wiki/Semi-log_plot

    The linear–log type of a semi-log graph, defined by a logarithmic scale on the x axis, and a linear scale on the y axis. Plotted lines are: y = 10 x (red), y = x (green), y = log ( x ) (blue). In science and engineering, a semi-log plot / graph or semi-logarithmic plot / graph has one axis on a logarithmic scale, the other on a linear scale.

  6. Skew-T log-P diagram - Wikipedia

    en.wikipedia.org/wiki/Skew-T_log-P_diagram

    Skew-T log-P diagram. A skew-T log-P diagram is one of four thermodynamic diagrams commonly used in weather analysis and forecasting. In 1947, N. Herlofson proposed a modification to the emagram that allows straight, horizontal isobars and provides for a large angle between isotherms and dry adiabats, similar to that in the tephigram.

  7. Log structure - Wikipedia

    en.wikipedia.org/wiki/Log_structure

    In algebraic geometry, a log structure provides an abstract context to study semistable schemes, and in particular the notion of logarithmic differential form and the related Hodge-theoretic concepts. This idea has applications in the theory of moduli spaces, in deformation theory and Fontaine's p-adic Hodge theory, among others.

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