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2. 7-Day Anti-Inflammatory High-Fiber Meal Plan, Created by a ...

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   Breakfast (390 calories) 1 serving “Egg in a Hole” with Avocado Salsa. 1 cup red grapes. A.M. Snack (247 calories) 1 serving Fig Newton–Inspired Energy Balls. Lunch (436 calories) 1 serving ...

3. 7-Day High-Protein, Anti-Inflammatory, Mediterranean Diet ...

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   Breakfast (361 calories) 1 cup low-fat plain strained Greek-style yogurt. ¼ cup sliced almonds. ½ cup cherries. 1 serving No-Added-Sugar Chia Seed Jam. A.M. Snack (193 calories)

4. 7-Day Anti-Inflammatory Meal Plan to Help Lower Cholesterol ...

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   Breakfast (398 calories) 1 serving Lemon-Blueberry Overnight Oats. 1 cup low-fat plain kefir. A.M. Snack (205 calories) 1 (5.3-oz.) container nonfat plain strained Greek-style yogurt

5. 30 Day High-Fiber Meal Plan to Help You Lose Visceral Fat ...

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   How to Meal-Prep Your Week of Meals: Make Apple-Pomegranate Overnight Oats to have for breakfast on days 2 through 5.. Day 1 Breakfast (337 calories) 1 serving Chocolate-Cherry Protein Shake. A.M ...

6. DASH diet - Wikipedia

   en.wikipedia.org/wiki/DASH_diet

   The National Heart, Lung, and Blood Institute provides sample plans with specific number of servings based on 1600, 2000 or 2600 calories per day. Here is the sample plan for 2000 calories daily: [3] [6] 6–8 servings of grains or grain products (preferable whole-grain) 4–5 servings of fruits; 4–5 servings of vegetables

7. Food composition data - Wikipedia

   en.wikipedia.org/wiki/Food_composition_data

   The food samples are carefully chosen using a defined sampling plan to ensure that they are representative of the foods being consumed in a country. This includes accounting for factors that could affect the nutrient content of a food as purchased (e.g. region and/or country of origin, season, brand, fortification) or as consumed (e.g. storage ...

8. Dynamic lot-size model - Wikipedia

   en.wikipedia.org/wiki/Dynamic_lot-size_model

   The precedent theorems are used in the proof of the Planning Horizon Theorem. [1] Let = [< [+ = = + + ()] + ()]denote the minimal cost program for periods 1 to t. If at period t* the minimum in F(t) occurs for j = t** ≤ t*, then in periods t > t* it is sufficient to consider only t** ≤ j ≤ t.

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