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Products related to Mathematics:


  • Florenzyme Capsules - 16 g
    Florenzyme Capsules - 16 g

    Nutritional supplement with bacteria culture (LAB2PRO TM), Alpha-Amylase and Protease. Vegan. Florenzyme capsules are an innovative nutritional supplement that combines selected bacterial cultures with valuable digestive enzymes (alpha-amylase and protease). A special capsule technology ensures that the ingredients are protected from the acids in the stomach and reach the digestive tract in a functional way. In this way, they can contribute to a natural, desirable digestion and intestinal flora. In terms of targeted nutritional supplementation, we recommend taking one Florenzyme capsule daily over a longer period of time with or after a meal.

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  • Organic-Spelt Grass-Powder - 300 g
    Organic-Spelt Grass-Powder - 300 g

    Spelt grass is a natural, vegetable dietary enrichment. Spelt, also referred to as husk or Swabian corn, is a close relative of modern-day wheat. Spelt was already grown and highly valued in central and northern Europe thousands of years ago. Village names such as Dinkelsbühl or Dinkelscherben testify the former relevance of this cereal as a foodstuff. Our spelt grass powder is obtained by gently drying and grinding young, organically-cultivated spelt plants. At the time of harvesting, the nutrient content in the young stalks and green shoots of the spelt grass is particularly high. Organic-spelt grass-powder tastes pleasantly aromatic and can simply be stirred into water, juices, soups or other food and enjoyed. Purely plant-based, vegan.

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  • Traditional Sweets Sour lemon flavour - 170 g
    Traditional Sweets Sour lemon flavour - 170 g

    Traditional sweets with a delicious, refreshingly sour lemon flavour. No artificial flavours or colours. Produced in line with ancient confectionery tradition using copper vessels over a fire and produced by hand. Taste as delicious as Grandma's very own! Sure to evoke childhood memories...

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  • Traditional Candies Raspberry - 170 g
    Traditional Candies Raspberry - 170 g

    Traditional Candies with a delicious raspberry flavor. We brought back the tradition of candymaking!Our candies are cooked in old copper kettles over the fire and are made by hand. They taste like your grandmother made it! It brings back childhood memories ...... With natural fruit and plant extracts, without artificial flavors or artificial colors.

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  • Lapacho Bark Tea - 250 g
    Lapacho Bark Tea - 250 g

    In South America, "Inkatee" has a long tradition. It is made from the inner, reddish-brown bark of the tropical Lapacho tree. Its typical, fine aroma with woody notes and light vanilla character makes it a tasty drink for all day long. Very good to enjoy sweetened with a little honey, or even cold.

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    Traditional Candies Propolis and Pine Honey - 170 g

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  • Traditional Candies Sage Forest-honey - 170 g
    Traditional Candies Sage Forest-honey - 170 g

    Traditional Candies with pure forest-honey, sage leaves and sage oil extract. Soothing to the throat. We brought back the tradition of candymaking!Our candies are cooked in old copper kettles over the fire and are made by hand. They taste like your grandmother made it! It brings back childhood memories ...... With natural plant extracts, no artificial flavors or artificial colors added.

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  • Traditional Herbal Cough Candies - 170 g
    Traditional Herbal Cough Candies - 170 g

    Natural remedy for cough and voice hoarseness. Traditional Herbal Cough Candies made after a classic recipe. We brought back the tradition of candymaking!Our candies are cooked in old copper kettles over the fire and are made by hand. They taste like your grandmother made it! It brings back childhood memories ...... With natural plant extracts, without artificial flavours or artificial colours.

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    Traditional Candies Organic Ginger-Orange - 170 g

    With the sharp and spicy taste of the finest organic ginger root from controlled organic cultivation and the tangy freshness of sun-ripened oranges. Sweet production in the Kräuterhaus Produced in line with ancient confectionery tradition using copper vessels over a fire and produced by hand. Taste as delicious as Grandma's very own! Sure to evoke childhood memories... With natural fruit and plant extracts, no artificial flavours or colours.

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    Traditional Candies Eucalyptus - 170 g

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  • Boswellia serrata Tablets - 103 g
    Boswellia serrata Tablets - 103 g

    The Indian frankincense tree (Boswellia serrata) is the oldest known agricultural crop at all. The amazingly long tradition of incense in the Indian food proves its beneficial, health-promoting effect in many areas. Used is the resin (air-dried), that exudes after cutting the bark. This is known as Indian Frankincense. Particularly appreciated are the boswellic acids contained in the resin. Each Boswellia tablet contains 400 mg Boswellia extract containing 70 % boswellic acids.

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    Traditional Candies Sea Buckthorn with Vitamin C - 170 g

    Traditional Candy with a delicious fruity sea buckthorn flavor and and to keep your body's defenses healthy with an extra portion of vitamin C. We brought back the tradition of candymaking!Our candies are cooked in old copper kettles over the fire and are made by hand. They taste like your grandmother made it! It brings back childhood memories... With natural fruit and plant extracts, no artificial flavors or artificial colors added.

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Similar search terms for Mathematics:


  • Business mathematics or pure mathematics?

    It ultimately depends on your career goals and interests. Business mathematics focuses on practical applications in business and finance, such as accounting, economics, and statistics. Pure mathematics, on the other hand, delves into theoretical concepts and abstract reasoning, with applications in fields like physics, engineering, and computer science. If you are interested in pursuing a career in business or finance, business mathematics may be more relevant. However, if you are passionate about theoretical concepts and problem-solving, pure mathematics may be a better fit for you.

  • What type of mathematics is meant: commercial mathematics or technical mathematics?

    The type of mathematics meant in this context is commercial mathematics. Commercial mathematics focuses on practical applications of mathematics in business and finance, such as calculating interest, profit and loss, and managing budgets. It is used in everyday business transactions and financial decision-making. Technical mathematics, on the other hand, is more focused on the theoretical and abstract aspects of mathematics, often used in fields such as engineering, physics, and computer science.

  • Economic mathematics, business informatics, or teaching mathematics?

    The choice between economic mathematics, business informatics, or teaching mathematics ultimately depends on your interests and career goals. Economic mathematics combines mathematical techniques with economic theory to analyze and solve complex economic problems. Business informatics focuses on using information technology to improve business processes and decision-making. Teaching mathematics involves educating others on mathematical concepts and skills. Consider your strengths, interests, and long-term career aspirations to make an informed decision on which path to pursue.

  • Why mathematics?

    Mathematics is a fundamental tool for understanding the world around us. It provides a framework for solving problems, making predictions, and analyzing data. Additionally, mathematics is essential for many fields such as science, engineering, economics, and computer science. It also helps develop critical thinking and problem-solving skills that are valuable in everyday life. Overall, mathematics is important because it helps us make sense of the world and empowers us to make informed decisions.

  • Is the mathematics in a mathematics degree the most difficult mathematics there is?

    The mathematics in a mathematics degree is certainly challenging, but it may not necessarily be the most difficult mathematics there is. The difficulty of mathematics can vary depending on the specific area of study, the individual's aptitude and background, and the level of abstraction and complexity involved. Advanced topics in pure mathematics, theoretical physics, and certain areas of applied mathematics can be extremely challenging and may surpass the difficulty level of undergraduate mathematics courses. Additionally, the difficulty of mathematics is subjective and can vary from person to person.

  • Should I study business mathematics or pure mathematics?

    The decision to study business mathematics or pure mathematics depends on your career goals and interests. If you are interested in pursuing a career in business, finance, economics, or any field that requires practical applications of mathematics, then studying business mathematics would be more beneficial. On the other hand, if you have a passion for theoretical mathematics and are interested in pursuing a career in academia, research, or pure mathematics, then studying pure mathematics would be the better choice. Consider your long-term goals and interests to make an informed decision.

  • How does studying mathematics differ from mathematics in school?

    Studying mathematics goes beyond the curriculum taught in school. It involves delving deeper into the theoretical and practical aspects of the subject, exploring advanced topics, and applying mathematical concepts to real-world problems. In school, the focus is often on learning specific formulas and solving standard problems, whereas studying mathematics involves critical thinking, problem-solving, and a deeper understanding of the underlying principles. Additionally, studying mathematics allows for more flexibility and the opportunity to pursue specialized areas of interest within the field.

  • What is the difference between mathematics and applied mathematics?

    Mathematics is the study of abstract concepts such as numbers, shapes, and patterns, and it focuses on developing theories and proving theorems. Applied mathematics, on the other hand, uses mathematical principles to solve real-world problems in fields such as engineering, physics, and economics. It involves taking the theoretical concepts of mathematics and applying them to practical situations to make predictions, analyze data, and optimize systems. In summary, mathematics is the study of pure abstract concepts, while applied mathematics uses those concepts to solve real-world problems.

  • Who understands mathematics?

    Anyone who has studied and practiced mathematics can understand it. Mathematics is a universal language that can be learned and comprehended by people of all ages and backgrounds. With dedication and effort, anyone can develop their mathematical skills and understanding.

  • Is mathematics racist?

    Mathematics itself is not inherently racist. However, the way mathematics has been historically taught and used in society has often perpetuated racist ideologies and inequalities. This includes the underrepresentation of people of color in mathematics education and the use of mathematical concepts to justify discriminatory practices. It is important to critically examine and address these issues in order to create a more inclusive and equitable mathematical education and practice.

  • Is mathematics unnecessary?

    Mathematics is not unnecessary as it plays a crucial role in various aspects of our lives. It is essential for problem-solving, critical thinking, and decision-making in fields such as science, engineering, economics, and technology. Mathematics also helps us understand the world around us and make sense of complex phenomena. Overall, mathematics is a fundamental tool that is necessary for progress and innovation in society.

  • Is mathematics logical?

    Yes, mathematics is considered to be logical. It is a system of reasoning and problem-solving based on the principles of logic and deduction. Mathematical statements and proofs are built upon logical reasoning and follow strict rules of inference. The consistency and coherence of mathematical concepts and theorems demonstrate the logical nature of mathematics.

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