Доляна Ашкова

Мастер своего фокуса


Скачать книгу

человека, на кого ненароком наткнусь.

      Наблюдая за гармонией и геометрией природного разнообразия, я вспомнила один параметр, без которого не обходится ни одна композиция. Это золотое сечение. Оно определяется как деление отрезка на две части таким образом, что отношение между всем отрезком и более длинной частью равно отношению между более длинной и короткой частями отрезка. Это отношение численно приближается к примерно 1,618.

      Конец ознакомительного фрагмента.

      Текст предоставлен ООО «ЛитРес».

      Прочитайте эту книгу целиком, купив полную легальную версию на ЛитРес.

      Безопасно оплатить книгу можно банковской картой Visa, MasterCard, Maestro, со счета мобильного телефона, с платежного терминала, в салоне МТС или Связной, через PayPal, WebMoney, Яндекс.Деньги, QIWI Кошелек, бонусными картами или другим удобным Вам способом.

/9j/4AAQSkZJRgABAQEASABIAAD/2wBDAAgGBgcGBQgHBwcJCQgKDBQNDAsLDBkSEw8UHRofHh0aHBwgJC4nICIsIxwcKDcpLDAxNDQ0Hyc5PTgyPC4zNDL/2wBDAQkJCQwLDBgNDRgyIRwhMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjIyMjL/wgARCAhhBdwDASIAAhEBAxEB/8QAGwAAAwEBAQEBAAAAAAAAAAAAAAECAwQFBgf/xAAaAQEBAQEBAQEAAAAAAAAAAAAAAQIDBAUG/9oADAMBAAIQAxAAAAH44a4waAaYwIYgYMQ1AwGIEDEwBpiGhMBiYAANANCAG0wAQAEqQCBtA3NBpnZcXEJp1UUjNVNCaUYINOGAIZSAEArEwAQYANDQ1TAABDQhghgDBJglSpDQDBDQACGEjdJMEMBNAAIaAAABDQMBAAAA0AAhoBghoEwQykMgi5VVN0xkiTA9Tzfc8/bt0xjwe3jwnP1+aovDbp9fwfb49NHj5nPfX53DHt8+kLTrz01zjGvW7vB+i8neY6Vw6+XyerwenlG+FaztXk8XTHS0+3mAAABpwxMYEAMQwABJgmAxME0AANMGmIGIaBNDaaAMQIaaUTQAI6mgqWaARDAYBEaRbLRTEA0xtNACEBQAoAAxAGACgANMQAAAAJgAAmAkwAYhhLaEMEmUgAAAAQykmCGhDBDBDQAAACYAAhggATAAAaE2CTAVIik7aTJEwH6flvGvSPN15dVGy3mZuZpdXHFu3OLeUXSRq7zqVREe5485v0y4tvF6VzwuuMeXLD1+eVS7Y6WGMCZANAAMAYOAAEwAATQgBtAAANAADTBgCaEwBpoMBKkIAAATSuopKTRdRoQNQ2gUaZrKHSApgA00GnAJiYCGWgMAIAAGgGCYqBgmmAAJghghghkSwoGCGEjCRlIaBMAAQ0CHSTBDBMZIwQwQwQwSbEmCGCGAmAmAMAYZjS0i0l1RBZFbpef0qFnqPNrWZmjUkvVZ0o56lUEumiw6cenHg7OGemu/nwZbmmRMOkDEGmCYIGAAMIYACYAgGgQDEwAAGCYAA0wQIYmgwBoAAQAAAAoAlADvOypqYYATSXIqbAprI5ptVJLvNWACpkgAFCLkAYgYhoBglQIYJtAMJGUmyEqQK5ENkjBDVIupchqxDogpVJSJWkiGCGCGCBiGCKZCtCVIQ3UtkSMEUqAAG4lsInSAuLrRpQCUvVmlx7QrNTKdZtiqLzNMhOiYfPrRE1bx06crm1c+Xnvh1qaKuorK0EdIGIwABDABMBhA0AAMEAIAKGAmnDQwAAGACJUhAxtMSpCAGACYAAhgNMKTNIohCYJhmrS/U8leJ4vT6nie54no5dvrnznLfuPwPppfmgPZ5/pOfb57xej6L5z6P5zpnp93x/SxrfyermOD6D576Lpn5/r6Ogw8r1fL3lfTfP8Aq89YeZ9F89qIZ35IYer25nz/AF/PvSPf5PY870fP8/b0PM9TzD1PI9fyTL6D5/6M+c+gz4JeHp5vf6405vJz569/5/6P54X1fyv0udZ+X3cMvAnt7PP9D5XTv4PV80w9/kAdIZUsYhkJiGmgTBNupKRJQJUEjApUI0kzjSImpqrubIGoTaBCKE5UAiVKoGrVNK2tcNszRjTj4fU83dhNbVUVGgqjoB84mIYAAABDAAAE0MAAQ0AAUMIBgmANMaGiVIQMKlgmgTQxAwATAAG5oAC6i4zpFNzUT04/TcO3led7DxvPxPqflt5+l+c7/SxfnPpeYXwqXu+jjr896Hnc9/R/O/RfOxX0nBz516PBUnn/AEXz30Fz5PT5vZudHl+r5R7O7+f49Pq/mdu08cZ7PObY+1y334eHjw6+r5P0XzvTHsef6GvPefmfQ8kq8j6T5vWcvo/nff1OaPM+izfnPf8AA7O2ObP6Pmxro+f9zwh/Q/PfU5vg+lOeNeL7fi/Q9ea7fkuznvDL2PI9HKVZrEjKQyktHGTqaE1ACLQ9EMEmxKkIYDGA0LPTOJaqtaVkRrmSCBIq2nkAAmiVSWRluVySdV8u6Pz/AEebTz1S6VVLq9M9MuhtcoJlIYIZANAANMEmgaYAAACapgQwAYhpiDQNAAME0AIYAgFaYNAgDATGmh6ZWObgoTNPX8Z8ukGZ0x7/AINxjZUnTGmQBUANMpJlpBSCCpYNOxocrlgrkAHYqkUAHI4d5hbzF0yYipAqkoASnBKAUtIIqGqKHLm9EKbIm3WNSW8ayz65s5arPpjaI1XJbZ2QmI2PZFOJLcub0M3N26yNFqSNJM2jIoq9M7hTcExpBDTrRpwhghhKpCYS5zrBGkpOkz1083Lv4ulzbVl1NR2DOOkNolSJGWIAYAAAmhAAwAAAVNogYDTETAAAAG0DmkJNA0wAAAABADaYNMm5ZpFIHNDAIm4AAYmCGIBQGJjBpoAAwBjEwgGhgAACZSGQhlJiUYAmCGIgYgAABNiVuWDQlmm+Wx1eOmK2DKtHNZ1dywbPOuTP0Mbnz468vRwhp9MQrVi0jUCzG5dVx6y7edYzurMDVbxitZ6Yha0nPHTnUVN6ylaM50zIYymAAwTQk0DTgjSIhNU9cbNeHtnTzp1joKmztA8+xoRhRJQZrSbJKmwAoTBJoYAAAmqpDhMBiaAMTmhADaYgBAlBgAICBpgmAABUsacmjmyKllOaJjWCAQ2gaYIAYANMYAwAYABDBiYAAAwTAQADBDBDFQMQ0gMEDVDBU6zVTrj0Vaa46YHTWN81dBN4PUXJayRQVV5Xm6QKM+fpy6c+ad578MZ3jpiLg1nob3z0xrVcOw9b4d+eelHNHTGsc86xvEunc55dEXPLVz34NrXU58t8ahjhjEENRNUk0MKgVEYxtmTcVWrVVzcfocO01Nad6o825Y6GOEypZWiTOdY1Myp1lMKTQMEAwSZQ04GgGCDQA0ACsBAECYoAAAIAAQaBiBiC5YGmWgKpLcscaQZqpGJ0xOAGIbE0waBtOAGAMTAaGAMEwE0A0AADBDQDAQAAAxQHFUr5dDZbceyqnz6OprO6VPOso2z0zmp3EqVkhFzahXNKVYxFyytJeaezOubR59OXVrwaaejvxdfh9tK559M8tsumOfN5d+GjzvWVFTrOcuN8q0xepry7xlk6rWcxrUmXBZAWJ06VRQELPWYwVxWmmV1PJ051yUHV3jPPtMUU5CnLixOUm0ZRpn0xI1qDEAAMBAUNEMAGA0xBCGJjABNANKAAACaAAAVMTATR1LiblmsXIVLLmlGcaRSadAOGAMABgmwTThgDBgAAMAAAAAAAAAATAAAAAAAFLl5tXnfHrttzac+vQ8DHTd4XLteDzrojMlEGhF52RFzvnCpayNuWHrUsbLTG6V3z6cnN6uW8ePHfw+rzadnm7516d8m3m9Vc18fTnOWZ6PN0Xm5tzK1znLXPWGjRI0jXIejxvnjbPrziNFrOM7QTSVaXlZq4vITDLLfCis7oos5eb0uLbsbOWxMhCChkDSW0iJz0z3mRreQABMGmJgAAADAABAATGAAAlAAAAYIAQ0IaoABoHUtAaNXNxnSZYqjONc6kAYmNNiYDFQm1AxgADGJgJgA0AMEA0ADBAxDBMBDQ0wExVSM1uXz3byM72fO16dOTTOul5Xjrbh51VQ5akEibz1lJrWXc1NO4vOttMtufRjnFp5Ta+LrjpnyV6HL6POb8lnTy1izna16c3GuOekOa3xEStOnKaZ1mdam+XXDHqy6cuY0z78SaeplGs5uVOTTbm2jUCs8NcqnSdShCPHcWaTzpJkSqkpy5aQgJKcVNkDW8tBQBDEwAAAAAYCGIgAaasBBNCAGJqA0QJQaBNUAA0wASkwemWsSVJdRcLPXOsxoGMKQMZAMAYAwGqEMEMhMAAAGIHSAAABgmAgAAAAAcqYZqAzoTSpMsbhy3WKm+iuVzfXXHeb2PlvOtzFxsRpnYwmhjlusia2WKNYzz1NIynpncxuDPodnLHbnefHe06wZityCd8XjWe81vz6y6NGLdc6TcxE3nGt5pI3kJoU6vF56uS6yYos0Vs0GAAZiaJoAlJpRIlVuXCTmwJNRDVAFAAADacIYJgAAAIIFGgoQNAiABoViEYJQFTTEQAAKxMpzaTpnUaRpA6miouYzTVJgMAdS4dTQAxMYmAAAMhMAAoAAAAABgqSIYqTBAxDBASg1KwUCZYhlKbRnnpFuac3WmmOmbrcVjV6Z1z6bVlWOmtYvO9zFy6KBalTSzrLeQVaj0W+K9Xtx6QbPDkx9HHWPO5vR5fRx4o25+/nUo6Z01w3xradVy6YzpjvlrU9EnLHbzVmSbzpWd1pc1E5bZRjcXVNlIDQYDGZZgAnIxGakLR1nRUiiQNRiKAYgABg04EwBMAaITEAoAMAAESYoAAmjQUIYhggSsAGgemdoAjZFRNTRSZGcaTUsAYxUnBSYwIG1QxiTITAGAA6QMQxEAoxokwQ0omgAACEMAaAAQwQwSpLnnrFZRpF07z0XW86xbqK59LqLx1pjztMFYiCWqiLncWi1it4349K2jfjR2c2cbRXPyd2PXPmcvpcnr8/nz0ZejzTrjqdl5dHn78+HXzbwb82u+XTkOOfPozsyuWb1jpSyqBaGxK0ipGqAKYOMmiCakSFTSBidCaAAaCGmgAoACkQxANNAAEwQCgAxNAEAFAEqGqAAAGJohoAFAEbTKBlaZaxLGUDiI0ghjpMYMIYA2iKEwAGgAGAMTTBggBSGCYCYKgBAQhghgmAACGCGCGgTFiNIrLPXO1VDt2rK83W89OPW9I159W6rG4NXNZLZLhO82YrWdSNJo22w34632w2462armjPXLTLHbDpnHl6sPRy4sO3D0cOSrnpy6enj6ePV8/RiYFT046GVJrIVJTIVSOjTUKbIVysTSpAaNoyyE0cVKyCoABoGgATBoAAAAAGBAADQjBDE1QAAABQCGISkAgFAAGgBiAQBgADTKc1D1x0KVTFtUTGuZKapgxgQwYmIYEMEDVQJgNFMAbmkQA0FoAJoBNQAANUMAAAAEwBqEMEmWzNyZZ6xbiVOrWmWmW2uW3Dte+W/Htdq+XROqzqFoLjG8WZZb59M4sW867c2uL07cmnLXXfLXO9GUQj57x64zx0y9PFSl345Zb5awt+fTN6Jl5uees3OFNaj0xs1ILGTdXrGggISYsTc1KpUqQYVLkJqVUtUwAAGgE0FIAAAAABiYJoYCAmACpoGAgAomhppAaVoEBNQAaGIBAGAMAB1Lh1NGqYFzUE3JmqQA6BkDTVFVEF1m5VoZs3fTy68q7Zxrjntz3jCeqbMVs9TnLOnPMuKBFgAomrAAYCgxAGSwAAAAAEMWZuSM9s7cZ1io0VS67Y7eftvth0ce2ukXx6Uys6CiXPPfOsMt8eucYvHrjS+Z3PXfHWb2PkeXUuZJvlEaxcE+rg5Z0xnl0ZJhQZulTYo0jMibgmlWiBVWsbFUEIYIaJVKoVTQmVztOQmlLCapiYDQAgApiBgQAAAAA0AxMTTRNCjTAAE0AAAACGCBopgkYAAwAhgADBgUBGrjSFcWOWETcqNvNTp50tF0c+mVdr4duN9dTfI+pRl056Y21U51Cb1nNaRSjRXPPPS9Y5M+zHfPlWsevzSBqCYJgMVCGAAAAAxNMQwSYJUic9ZtxjaTNty1tjrx677Ya8e3Tphpx673jrz1QGas7z0yx1x7Yyw1x7c4SjpzsxNTofM5npMaTQk1ihG8tw7KipMpuIvTLQcXETDzi1LqrnTStZsGECahpqkmqUaQIDTmAkaaliaWjE4AATVAAmAxOAAAAAAAGhGJiAUAGJiGgAAAAKTAQwAABomAADBwNMAY0yK0x1Kc1FIlRAO515dbN78/o5umazrqOd8+m5mTdLFazenLtZtCnNZE6mkZxps8Ks2rO8Kz1qOOO6OnDhjrz78OZ3n35sTBjEAAAAwTAAAAQwRSllaTNZzpMuZQLSLxrXTHTn120wvn06b59Oe93i8XTNRqTz6Y9cZ46Zd+U51n05xneXTN1nWs73lpJdzcgUEFSMkhRUDvK6uSMlnUEUr012z2LpOEANCGmhAUpuSVU1zAIxkZxpnqsAAAAAAQ0DAaZAAAACYNAwBAAAjEKAAAAAAqYIYmAAMJAYIAYNVSYNNGJhcuNHLhhUsu759M9jXj30cTz7UojUt4LTtfLrjdZubH0cu0aznMtTL1lDoV1pnS1rXlqdL15MF0mZwc/pYdceZj6HH7fLgM9PAaYAUDQJgwBDAAgBqmHPYrXPpnG0S5FrWE2VVxWN24Wem9YXm7Vi83SZmwyuO/PPLTPtyzy1y3nKNI1laRZrpGkl3NwxkTNoibmIi4EIrRSoUOR657VrrnZThlAQIAEUAAhBNI5GnYwIjPXPVTQDQMTAAABMAAGBAAJooaYwIQ1QAA1ABQAAIGmIYAANA2iGJohlo0wacAA2mjaI0cbZpquzzd516a83q410zbzT056cuXVHTPIdNazy6bE1EbZkWWFXvz1i+gzee9Lmo1rTnZ1d846VcwIJz1WnFxepwejl5064/S8NCessToaYhgAAAMHNKkY0wOPUYY6KLi2Zpa5jTZbHNCabGkWQJZm7mkjtznPSemMs9s9ZwjWLI0mzTSNIq5ooHCGlmdZjLPaJMZvMaRUoRpvhuauVGlZWaJMEwQACKAQIRysLG0yM9clE1QADTAAABDAAGAAEAFDTgaYAxK0kpq0AAAABMAAAGJpgADQMAGAwcJjAYgJy3rlvz10+jyeh8/207OHXKd5t58+rPTkW+fSLddeHNHfOXn5+jhtzaalmanj1noXnHbPq6edfPp6Ovmb876WnBtxvUsT