Skylar Clarine is a fact-checker and expert in private finance with a variety of experience together with veterinary expertise and movie research. Natalya Yashina is a CPA, DASM with over 12 years of expertise in accounting together with public accounting, monetary reporting, and accounting insurance policies. A strand of behavioral finance has been dubbed quantitative behavioral finance, which uses mathematical and statistical methodology to know behavioral biases at the side of valuation. DCF valuation method extensively applied in business and finance, since articulated in 1938. Here, to get the value of the firm, its forecasted free money flows are discounted to the present using the weighted common value of capital for the low cost issue.

div style="text-align:center"> <iframe width="568" height="314" src="https://www.youtube.com/embed/nG0Kt1Xzk60" frameborder="0" alt="Finance" allowfullscreen></iframe></div> Still, whereas these and different academic developments have tremendously improved the day-to-day operations of the financial markets, historical past is rife with examples that seem to contradict the notion that finance behaves according to rational scientific laws. Public finance consists of tax techniques, authorities expenditures, budget procedures, stabilization coverage and instruments, debt issues, and different authorities concerns. Corporate finance entails managing belongings, liabilities, revenues, and debts for a enterprise.

h2>Areas Of http://b3.zcubes.com/v.aspx?mid=12676887 </h2> Most commonly used quantum financial models are quantum steady model, quantum binomial model, multi-step quantum binomial model etc. Some fields are multidisciplinary, such as mathematical finance, monetary legislation, financial economics, monetary engineering and financial expertise. Securities, commodities, and monetary companies sales agents?brokers and financial advisors who join patrons and sellers in monetary markets?make a median of $62,910 per 12 months.

ul> <li>Behavioral finance is an area of examine that proposes psychology-based theories to clarify market outcomes and anomalies.</li> <li>With extra in-depth research into behavioral finance, it's possible to bridge what truly happens in monetary markets with analysis based on financial theory.</li> <li>Besides his extensive spinoff trading experience, Adam is an skilled in economics and behavioral finance.</li> <li>Business finance is a form of utilized economics that makes use of the quantitative information supplied by accounting, the instruments of statistics, and economic concept in an effort to optimize the objectives of a company or different business entity.</li></ul> Modern monetary theories, such as the Black Scholes mannequin, draw closely on the laws of statistics and mathematics present in science; their very creation would have been inconceivable if science hadn't laid the initial groundwork. Behavioral finance, a sub-field of behavioral economics, proposes psychology-based theories to elucidate monetary anomalies, such as extreme rises or falls in stock value. The purpose is to determine and understand why people make sure monetary choices. Within behavioral finance, it's assumed the knowledge construction and the characteristics of market participants systematically affect individuals' investment selections in addition to market outcomes. As a specialised area, private finance is a current improvement, although types of it have been taught in universities and schools as "residence economics" or "client economics" for the reason that early twentieth century. The field was initially disregarded by male economists, as "residence economics" appeared to be the purview of housewives.

h3>A Call For Tender For Examine On Environmental Impact Of Crypto Property (reference Fisma/2023/op/ Has Been Printed</h3> Historically, economics has been extra theoretical and finance more practical, but within the last 20 years, the excellence has turn out to be much much less pronounced. High self-rating refers to a person's tendency to rank him/herself higher than others or larger than a median person. For instance, an investor may think that he's an investment guru when his investments perform optimally, blocking out the investments that are performing poorly. High self-rating goes hand-in-hand with overconfidence, which displays the tendency to overestimate or exaggerate one’s capability to efficiently carry out a given task.

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hccOams83lqGwtjsL9vFR/TuEq05zjGmOHBV1Vr5EYlFTBn8NCa5hKB7GOXlxzEDpnEOLi54IbW4f8ATNi/rPumu1UpqTUnNtT4aKEtuJVyqBQhODzBI323iVbOHrfpR7jWDtLUp0jG/SRaTv5fOixfEpblN1a0M1KsRg9rUKbIqcS2k7ibZZROMe4KIQPiYoa?/PeN4djuEtdMTA+GF8osLHWdLnHbbcjgQE6yjilikOne5A9yokrg7sNvg7VxFvXPXk1xVF+UvUgpn1TtC/wBmE45ObGMfSzmIl4U9GKdr7rBJaf1mdn5SlLkpqdm35FSEvNoaSMYK0qAytSE7jxi7N2g0/wBF6wgHHPaUgnujAyuaaz?/tb/GI19FTZqJm5L61BfbyZGTlaQw4en45anXQPd2LX1xoafN2JQ5axrEZpSXxTSRxnbq7ta0DtsTzumXUzHTxMA2IBK1uKXgQ080U0bqeotm3Rc89P0yYlUKZqDrC2y046G1HCGkkEFaSDnwMQ9wZ6BWnxFagVm0bxqtYkZSm0hVQQumONpWpwPNNhJLiFjlws7Yz03i+GpVfGt?/BdfFaaUVqdk60UnqR6jPPBJ/qsJx7xFYfRYtc2rN4vYO1tBO3mZto/uiBgua8b/ArFJ62Ymrpnubq2uPVtyttcpySniNVGGjquSBxocJFqcOVAty5LKqlbqEnU5p+SnDU3WnCh0I52+XkbRjISvOc9BCnrpwi6a6YcL9E1kodVuF+vVBijuvNTUyyqW5ppCFOAIS0FYHMcDm28zFquNSh07Vvhmvc0ljtp+0p4zaB1U2/KuAPAe9hbn9YQxeNRKZfgdtmWzzHkt9BVjGSJcHOPhFdl?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?/Iy6JHAbDqXeZDoIaHKU8hSdvnDO/n8IQHC1gmnwvcbkJtLmZwPzbcpOOIYp6MoazzA5OcfvxCcpctW2gJodkvJDTwBGFDwB9m23thVep8lTqciccdCw893ykkHlO2T8T7IJe3lybkqx6w1NSlSUUpbSCOVWCoEHGw28DnfeH4ZHROEsZIIUF8IJ0uC17TkqhN3JL0SZbSpwrBC0HuOo?/OT5+3yi69tMUp22wh8NqYlmglSAogjHU7RRt5bMlMJS3PmRm2lFTSlZCkOA9UqHv9v7YmbT/VariVLUw8xMrbbQJptS/noI2cH81W/uIIj0rBcxvxMNgl2ePv8A8qskhMBUxOSNZpzDtQoVcmFyzpIQ3LrLnKPIhUL2mWotYpFX9UqhUtIwVrUMHHtEa1qaiUypSTLFLlWUKPRgKBJPxjZNj1eqVV2vVxtEo0kFTaUkEnHmI2UcusWcmV5VdQ0Kqk4pLmxmHCO5/OMER7UL2lG5+ZbEukhLyxnsk?+CjBEvRGhV7vy6GaMpxAKF1Z7PKhsYEsPI+GY0+GSXmKxxJacGaKnHnLlknlrO5PIvnP+zEcvl2ZdVMzLinXlK5itRyT7/MxMXBtKes8UGnjZHzam47/Ulnl/7sfNeY3dFg1W4co3n/AKSrCEapWjvC6U8Rdw8MVGaoUvxGpo7qXvWXaQ3UJF6Y3HZh5SQ0lXL85rJPw8YoXfc5odcvGRpaOH6XpibdNXoaHvk?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?+8rIPUAxl8OxOoqcmtp9Bklqa2+kbF1g1xHvNu4KS9gbVXvYNYmJ6O2bVfvC9X7OqzodHytUqc5znmy1MtJcJVnbdTrkQ/6LmnTNN1Xv6Tm0FMxJUhEq4CMAKTNAH45SYtvw2cS+m3EAius6fW9PUVVFLCphqZYZaK+15glSQ2og/MI39kQlwdW+Lb4tNeqSlktol5hRQMbcrk2twY9mFCLebEKk0uZoKunMD5GxydGSCW9YA7jY3uCmg1uqBzDcXIunxovcLF36scROi1WUFS0xVlTjLROfxcxLJYeI8t0Nn3kwgekEkXqJwoUahzBSXpao0qVc5D3StuXcB+GU/siJ9M7/APwL9JDdck+/2Ulc9UnaI8o/N51IStk+/tWkJ/pmJl9JionQCRbSvuquOVHv/EvmHJqCTD88YUxv5uZsUg?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?/aU67IzzSg4hXKpHLnr7usX9HUmVlncVlsSo2RP1R8EnXDW2q221LTcmA+glsq5cFQ25SD/x0h6aVtSLdepbM5MLS3MLXIFSV45VuAcpUD9HmwPeRDHXMMobSBKJKwMJT3t1E93oR02hSpClumY+TFLafQUPBCeY4Wgg83XY7e8Z2i0p6g0s7JmGxBCz7matQdx5KyaNPLypk43MUBgucqu45LkhQ+rEO6tXLctu0GZTXZt9MyhnvGYWFE+wHPvjS0tvKszlCkajNBx8OMhzGfnZTnrDG1juOcfpsxNZLCHnSktJ3wM+MeyUFSJXC/BVBUZvT8w+84+ZleXFFZ+JzBCGHzjZ9v64Iv+mYk3UfkEQ9dFdTV6N6pUHUtqhprDlEcfWiRVMFgOlxhxr8oEr5cdpzfNOcQ7mdIbYWy244/PqK0gkdonrgePLGROkdpJO/ryvYXsfsj5hq8dwysgfTTguY8FpFrXBFiNiOXevcofIZm02eBGP+f/C+OJviRneJW4qHXpy0mre+RZJ2SRLtzxm+053OYqJLaMdAMYPviPdK9QnNJ9Tre1GZoyasugzYmkySnyyHjyqTjnCVcvzs5wekSUNLLLRgKkHlHzMwvf6jG+xohRJphU1LWVUX2UfOcQmYWgfEbRX0dZgtDhwwqkhcIA0t08bNPEbuJ59qlSeQ3MjXiWeohaT2uP8A9UicU3FRPcTkxbkxOWQzbqbeRMoQlqfVNF7ti3kkltGMdkPPrDxr3HXWrl0DVoTPaZyiGF0RmimpoqigsdkhIS72XZY+iDy83szCD/JhZMuooXbzYI6hbi8j4FUZkWBZrQyLckyE9CUk/vip83y02mp6RtKejp3aoxc9V173B1X4nmSrBnkIzC8l7quIF3E9Y3/6U89JfSH3PpRptQNN5LS2l1BqhSnqqZt2puNqeHMVcxSEEA97wMOt70pl6PNrQjSGhoUpJG9WeVj2/Mhj2fohO33PinWVpgutTIICkylOLiW89CtWOVA9qiBEhz/BLrVSZNU/M6DLUylBcIYYlXlgfoNqKifYBmIE2VMrVs7q44YXPcS4uu43cTcnY24+5RpvJRUUDxS1mLwRu7CQD4EhRJoHxxXXoDYX4BUix6NVWFT8xUfWJmadbXzuhIKcJGMDl6+2JGR6VHULnyvSi2yANsT74+vaGHOWjTaZNOyNStWVk5lg8rrD9PQ262fJSVJBB94hasfSid1EuJi07Ks6SqNWmULW1LpZZbKkoHMo8y8AYA84arcBytilU+eow4Pledzd1yT7/krgeQ+upaczyYmxsbRcu09UDtvewCrFqLeE9qPftw35PybMnMXBUXqg5LMqJQypxWeVJO5A9sS1w4cWl4cNlFrNEtu0KPV01qcbm3XZ911JQUo5QAEHGMfGJ8vThD1Y08tmavK7dNZSnUiQ5S+6XZVRTzqCU91CiT3lCIrFJpKTtS5PPsYT90aLEqqgqqIYZX0hMVh1SbCzbW79rKHhnkR9KA1OH4rHIAbEsbqAPtD7Kut83NPXzeNavKeaZlpmtz78+8y0SUNrdWVFKc74GcbxJvDrxS3nw2orgtS36LVPlvsO3VUe0/F9nz45eRSevab5z0EWttrge1suq36dc9FsakvU+qy6ZuXWqal0FTaxzJODuNsQwqZojdFX1R/kckqDTjc6Zl2U9WK0Jb7RptTi8udNkoVv4nESa6amraMYdWUZdC6w0k7G3AcO4c1BpfJNQTSSmHGoi6IFz7N9UDiT1+XNQxZ3FnfVma13JrlTaBQ3q3dDbrUzKzCHTLMhxTajyBKwrbsgN1Hx9kNDVLVq4dWNS5zVSty8nJ1Wacl3eSSbWlltTKUJQUhSlK+gCe918oven0e/EGdjatBSPP19rb6hA96PziFl2+du1qI4cHZuoNE/biOwQxU0/ncVBaTQI9XPQODeHAKB+L3Lz+o7H4rE39Xn73qsmrXG7qvrLp9NacXXQrYYp86thxx6Uln0PHslhYGVOqG5SM7eeIT9ZOL/AFN1t06ltMa/b9Ap9IlX5d1K6fLvIdV2CSEJJW4ocveB6ZyBEpajaOX7pJUEU2/rLmKUp0ZZdW2lxl4D8xxGUqPszkeIhvUmgVCv1OWolDoz1QqE44G5eWlWe0ddX4JSkDJMU0EGDUD4mRYe1jo3F7R2ONruAtx2C1cHkOZW03ncWLB0ZHrBoLbe3XayiXh?/1+v/AIcqtVqvY1Npc2utMNy0yipMOOIAQoqSUhC0kHvHqfGHfbXGTqzaGqV26s0mg24msXi1LtT7S5R5UugMpSlJbT2uQTy5OVHc+EWwoPo?/OICtyaZyaplApPOAoMzs7lwA779mlQB36ZhHvTge4grNk3aiuz5WsysugrWaU8l9YT44bIC1H2JBMWNbR0la+WpqsODnSNDXk76mgggHa5AIBt3LOw+TvLj5W00WPs1A7bW37iXW+9Ubqupd1VjVJ7V51EvL11dWTWE9g0QyiYStKgAkknlyBtn4xJOs/FrqrrzarFoXxJ0JqQlp1ueT6hJraWXEJUgAqU4rIws7Y8oeNNt2dq1clbblqcBUJuablG2XU9mQ8pQSEqzjl3ODnpE3K4DuI5J5vwHklZ/NqLG//WhIko66aGpFCHPg2Ybbs7gbbKzxLyPYZgxEdbjLY9e9nNAuO31t/aq0aKcYusmidCatK3X6bU6EytSmJKqyy3Ey4UcqDa0KSoDmJPLkjJhR1g4y9ZdYaBMWlVZ2mUqizRxMS9Jl1sqmUDHccUtalFHmkYBwM5if18DHEe3nGnDK/wBCoS38cI9w8IOvdq0WeuGu6aOS9Opsu5NTUwJuWUGmkJKlrwHMnAB6DMRn4bhYrvSj8Lb0176tO9/2uHHvUWLyY4NMBFHmCI32A6vPl66gDRvip1S0ItybtaxUUUyU5Oqn3TPSSnl9qUJRsQtIAwgbY84fC/SK8Q2dlWqn3UtW3/aQmS9NROzDcrKU8PvvKCG2mmeZbij0ASNyfdEqUzhC16q0g3UZTRqoKZeTzJ9Zbl2V4/QcUFD4gRFqMPwDF6h1VPhbZJHG5NgST3mysq3yLMwhrW1WNRxA8NQ039l3hU1v+86xqFddUva4lMmpVl9U1Ndijkb7Q9eVO+B08YbDZQDFv700fvLT14MXxptN0fmOEOTVNAaWfJLgBQo+wGGt8j0ZYCjR5Ak+JlW/4Y0ceZYqNjYG05aGiwF7WA4Dgk0/kAkroxPS4myRp5htwfeHlVvpT/qtap76Sdn0oXlWBhfdPwwqHg7LsyVVQtxS3AtWcZ2Tvt++JYmrZtyZZcZNCkE86SnmTLNpUnPiCBkERGT/ANFPItcwl4tLJ6ZScH7RE+jxaPE3EtGkhY/OHk5rcgsidPMJWyE2IBFiORv2pfs2nJrmotLenOXkYcDSE+HXrHQSzWEyDEq2wgcikEqI8MY/4+Ec9dMqgpi8qc8tYLq5kIAznJJASfjmOgVrz7LCSZh4NoZTuSdsbRGxU6ntaqXBT+Tc48LqVqWt1zlPN5Q4GG388wVEcy2qtlUZSETlYZSrISRzAnMLtI1ssGbnxTkViVDp6dqoI5h125sRDbTveOBVi6rY02B3T0S7MYwUkiMiW3nzy9DGs/edoMSfr8zWZBqWSogurmUBAI8znaIx1R4rtKNNHZinVK7qS1VWClRk?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?+/a4VFlDHq6LAcYy9UuLmRxOLd/VIdpcB3G/DuU8cdTpZ4Z7mAO63JNP/eW9o5ULHc6426x1O49lFHDXXU53VOSCR/0hH3RyxfISypR8jFNmc3qm27PmvUvIIP/AE7Un/cP/aF2Z0DR2eidiIOwFvSP/wBlMUc0sb9c9IxNODfsq3WVn4Sryf3xerRNvstHLIbP0bep4/7BEUd0DAm/SBV5/H5KoV1f2KT++L2uG9MP4h/ZePZSedGPSj7GT73q8Oteq1I0S01q+plbpU7UZOj9j2ktJ8nbOF15DSQnnIT85wE5PQH3RXC1fSc6P124ZKiVex7torE8+3Lpnn2WHGmlLUEpKwhwqCcncgHEWG110qa1r0xqumz9YcpbdVXLKVNIaDikdk?+h7ZJIzktgdfGK52v6NuzaXXJCpV6/qhVJSTmG5hUo3JoZ7bkUDyKVlRCTjBxvjOCOsSqt9a2ZradoLOZuqTLdPlGXDJn43M5lQCdAaCbiwtwFuNxurLauadW7qxp5WLTrzCHJedlVqZdCQVsOhOW3UHwUk4I+o7EiKr?+je03ojVKufUKdkmH6s1P/ACPLvKTlUu2hAU5yZ6c5WMnxCE+UWC4j9cbY0G00n6zUptg1WZl3Zai03nHazkyUYQAnryJJBUrGw9uAaHcIPFdTuH+sVC29QZaZetm4nkTTs9LpK1yE1yhJWpsbqbUMc2N0lOQDkiIlXJTR18TpLat?/lb5q+yvQY7W5NxGKhDjEXRkAX6wBOu3u03txtZW34sOLitcNtUodKpWljtxirsuPLnHp0yks3yqwGkrDa?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?+inOsKSpYKW3VqLKs4yeVScY2h7zGmd+X6/Tp+bry5eUw27Ny80+6yyhSXSpSWgwtBIWjuFSyVdcY8Puv6amYkqTb0jOPOOU1PKZqngo5lc2SVuKyV46YOcjrGZfUSRx6ukXo0FJHI8MMXvUSU/Sm76q+dDbbCZ+ckZqWrkpMTTiktMyw5lDmISe+oucucbhOTEp25ZMjd/FfqNc952x2FTlZKRnKfJTpS5yqdSUuuI6hSQWwEq2OF9AdhMXDvbSHL8vKvzEukuh2QpTb3LjmQzKpcVg?/pP+GOgje1ro9MtXU20dVQ2WETaja1YeTsA0+sKlVq8ByvgJz?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?+jWU1MAodnWHFzU4EH/wB2teEIPXfkJ8iIsoq3C6O8kTzvy3+axGJ5Uz9mbRRYjA0hpHXswH3uG58N0+dfLqo14ce9gUujONPm35yl0+cdaIP98CYW8pBPiUpWn3EkRdrVa0Z2/tM7psqmTjUpNV2kTdOZfdzytrdaUgKON8Aq3xvHHOw7yqun99UnURuW+WahS6kKmpE2+QqaeySStzc5JOScZi0TfpQdSE/ltFKIo+Saw6P/AAoZw7FqVxldM6xcb8+FrK2zr5Nsej9H0+GRdIKeIAm49bUXHYnhuk3/ANGHq0wnMpqNRAcb4mJtGfqTDdv/AIEtZdOLNq17V69KRUKXRJZc7MMCozTiilAz3ELb5SrHTcdesP8Aa9KNeI/L6HSHtCK2v/8AxhA1P9IRWNVtOq?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?/ZeveUgluV6ojsF/ZqF/u4rcv/TCSt52hVmxLXYk5t6f7eZp8upPZziGWlOFCAcALVykD2kZ6bTJQky94USRmpeaS5IVFIWgNk4CB5nqDnwhu6lVeXo9XsVUyQgmqFpG/VS21AE+Hn9cLdN01m5Kcdq+m91OW8Z1an5iQdlhNyKnVnK3ENlSVNKUdzyqCT15ckmNVJaZobId?+RXyA0GJxdGBp4EexSBS7HpkqhJcbcUhIzyKcJT/AGx5cbkhRKc9OmUASwnPK2nKnFfRQkeKlEgAeJIjyXtfUaalEsVK+2AoDOadSkNE+z8YpwY+GfbCPT7enqPcy6ncD81VPVGF+qetKKuVw?/SH0UkjIyAMZiHNHGwdYqZTSPkJtbxUhcP1p1CiWu2qrMtip1B56oT/AGe6UvvLKy2D4hAIQD4hOfGHHqJZkhdVDqVtV2mpmpCpsKl3mz1xjZQPgpJwoEbggHwiMLC1YvWk1SakrptmUp8i2oCVdlakiaUs?+SkhIKfDzh33zWL3q8giYt65m7eeWpP416QE0Sg+CQVpSlW/U83htCXyNJsePcnGQyh1zbT3pBtW6bisCWZtjUuhzjqJNsNS9fk2y8zMtJ2SXW0kuNukfOwkozuFDOAruanaf1BC1SM7PPK/NTTJkk+4dnuY+6G7cM9SmZW7ai1UXmOZImC2ltbqSduZKen9kbaavIUuYTKzQa8ORZ8PYfGOBzHP67U1LC6Jt2OP91H9y3JV61NtM2Ja1RmXlA/39UJVyTk5X+cvtAlbh2HdQk58SnrCeujGhUOXovrLk04ylSnZhaAlT7yiVLcIGw5lEnA6ZxEpVCoIU1zJKSMbGI+uiclZZBffWEoBwTD7gA3QzgobXPe4F54KC6NMz8hxFPCUYac9YpSCpC8YUQO8E+IVv190Twmcl55szMsAHGQGXWx1HNt+2KpUK8DVOJlhUu226kF1sFK8A8qc8xH9EbRNGo+olE0VsufuWqTSpqenXyiSaSkAOTKs8vKk/Qb+eo+QxuSAZUUEs9QynjF3OTbHxCJ0zzsCqr23pG5VL/ui56pLMvF+sTzjDbw5kEKfcIJHtBEIepukUzLvP1egygQ6nvPybScco80AeEPelXRVahRxM0nsnys8+Rtznx6dTCpJ16WqS0MvOql6oEZKCnKc?+RMe4w0r4mNaRwFl5y+TpHF3aqqqSpKilSMEHBBQciCJsn/UzPTBcodMKi6vmPZjrkwRI6N3Yk3Cbn8tcslpCE209zISASqbSASAP5sYxrcebuWxk?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?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?/GFxYVROl6MxNva?/AKUM45kbH0nn0tr29d31WwNS71SOY1dhQHgZZH3Ru0bWW9qHWJGsszEk85IvofQhbAAVg7jI8CMj3GGq1LIUOm0fZkEHGBGko8sUDnAmBt1GmzxmOaJ0EldIWuFiC4kEHkb8lcXWi5qfd9g2jqZbU+yuWlJ2Xm3uzXnsgr56DkbKBJB28InbTm5ZepU+XeYeS4lSUqSofSTjrHOS1q/UqG1PW6udWKVWmVNrl195vtsYS4EkbLAyMxPvDZqY/LTkhQ6jM5az2KOZXzTjb?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?+syUjcVNbuG3XCSpOcp2IPkr2xFrVLSD82HJZdWXb9UTITK8yM4rlcCySEE9CPKPVpcL6lwFUlt+CQpidqKZh0KzkLUD78wRIUzaba5l1TaeZJWopPmM9ekEQPRxSdJVZZZJW/jHQw+KBIlScpTuUwy6ceaY+PWJQtRlLnL06Ae+PnLF5jFESr7DYhLIAusuk/Azwx1zTW07kqNgPPztVochOzLhq84At11hC1kJDoAypR2G0PhngZ4XmTlOmgV+lVp0/+NEgaDr7TRHT1ZGOa1qUf+6Nw+8Dyh6Okp5WNc9gNx2BcNTPG4hryPeVByOCnhjbwRpdLq?/SqU6R9Rejaa4OuGprHLpPTDj89+YV+1wxM8GB5R0YfSj9W3wH0STV1B4vPiVErXCdw5NfM0joB/SZUr9pMbLfC/wAPTWyNHbV+NNbV+0RKOBBjEK8ypx+rb4Bc85m/bPiVGqeGvh9QP/2Xsxf+sokuv/aQYb2pHDxoTKad3TM0/RmyJeabok8pl1q35RLjawwvlUlQbyFA4II3BETWekIF/tdtY1wsY/KUmbR9bKhHXU8LGktaB7lwTSucA5xK4BVWkoS0VFBzgZPwjqppFwAcK9y6a2pdFVsCZfnqrRpOcmVisTiAt1xlKlHCXABuT0jmbW5cFg4GO55R2z4dHQ9oRp85+dbdOP8A3dEWGHVEjMMjmicQSTw25BQKuNj698T23AHzUcs?+j44SmBhOlylfpVmeP/jRtN8A/CW3v/JHLq9qqpPH/wAaLBx8KUATkgAdcw96SrTt0zvE/VJNDS8ejb4BQaxwP8Kkv8zRukkjxcfmHP8AacMKDPB1wvsY5NE7ZOPz5Xnz/WJjT1c4utLdH1yqasmqVczE5NyB+SmW3Q0/LBouoUVrSMjtkDbO4UPCGbavpC9D7muGToUzJ3DQ0TroZTPVKXZTLNqOyQtSHVFIJwOYjA8SBvFnFR45UxecRiQs7bnlx5qukrcIgl6BzmB3ZYfRSU3wn8NDR7uhlln9OkMq?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?+HUZNrrF7BbbzC6hKrYYBQ7sW1ZxyqHQx92ncszTaiCyotPtuJGEg9xwdTn3/tB6w5ZGmtpAAQn34hGvG13mWXq9THChaQkuy?/LssJ+knx5gOvsgzTlx?+IUbZ4B12Dfvbz8OPilRPMTw5qk2fvQ3X+Dr708tx+RfLDjA7/MogZWDvkbb7fsMX7oMpJ1y0JNh1BW12CAkkd4DAwffHKeyrml6M81NKOFMnmSvtCADkbjPToR18c9Yv3oLrizWpKUpFVdSt90BvbZLaRskqJ8VY6fD2x4PidG5rQGraYPXte67jupooTTVCeS2+7JvS7Rx2b7gQobY3JPshYmLgt2WWEqcp7CgeZSPWgR0zukRoJptMqU22+Sy4nBIIIPMfHIPh0x74aF2WZSJ245Od7VhLjaih1IVykAjvEjO4IyMeBIxFDCxx6pNlrZaxwF+KkFF0W3cs5LyUm8ytKG+ZLcu0UNnB8T4n2RtX5WqdRLQm3Jt9DaXGVJTgjPQ9IQ2GbeoMuk?+uyoDaj6uoFJWkYBKfaBtge0DEVU151wqTjNUo8rMomUIX2COyJPKFA98cu5HQ9f7JEFM50vFVtVVBrNTuSge?/bllTUi5KhpwpmVOJcUCSjzIPjkZ+qGDPPu3IphBmVLcmMpUtZ+eB0A3z4EH4QVF5E4ibytImH++lCVZCU43wR06jpjIzEv8NGiq79vOQqc7JqbpdK/vkrJK0vKzgJG+OoJ6eRi5ke2ki1u5LLtjkrptA4FNKWpbTM0mntIAbkm0ICAehwCSRgb7/ZDilqUCgdyFu?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?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?+k8OOl1IvTQL8NqHTxMortJVKKNYkSXHOzcYSVJx4ZHiCOnUJtnaVXdMUTWGa0/0tuazrJrdrKk6TbtVdJfmqiQSXG2OdXJtt13yN+oF6C80eqkx72zfg4B5bwkYc24JPAW4Dstx4+5PDOk7WvDYhd7i47utu/X6t9N7i2q17Km9ZpGrNiVjQe?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?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?+5UWlNTSFAoJSgpcVyhBTgnOYx1bSWyK1ONVGq1mruz8uuilE2l1lLvZ0qYVMSTWA3y8qXlqWrYFWcE4AAgM8XunCT/jdRz/8A0V5gVxgadoO05UvbmSXB5/Q/at8Ql/gVmk/6Gb4HfRTXVLau6a1UnLvpdXclpOZnJQuy77Ek9LPywYQy8pLgSmZae7MupSQVb473KrlSqI0msJqVakRUa0tpmXpTCR6+B3Ka/wBtJ9EjdtZ6/SHzs9YgA8YWn42EzUjj?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?+pcvcz6xS33X22uZKZlaFIZKsdU53UB+djHhmIJuPU+2mawmmGemlsSTZSH1NcyVzCzl5wgEkZGADucDEWmG0F39JIFBxPEuhh6KE7lOlUxjDinFLUrcrJyVHxJ9ucxrLf5iSD1hJlqlLzcqmdkZ1qal1DIcbWFD4+IPsIglX3J2balZf8tMLQy2f5ylco/aI1Oq26yAbwHNOu5ZkIty1KURhDiJ6qOpPiVuBpBPs5WifjEu2BzUmzpWhpm3GZyflBOPIHebabcVkBSTt80JO/n7YgW7bhlq1ccw5Tu7Kywl6TIjx7FrlbCgP5x5lD9KHvVL8bpgnpKTcCp2bWRMKbJJlpVsBCU58FnlwB18/KIUwJGykRaQ4lw4J6TbGmQm3g5adDKu0VzHkAyc?+WIIYTD+qz7Db8pRqW2w4gLaQuXSVJQRkAkjJOII5pPanLt7FWPRvfUuiZx?+WV/sGLOzS1F1Rz1MVh0bz/KVRf9cr/ZMW9sOWs2cvyjymoczNy1uPTQbqL8qoJcZaUCAsEg7BRSTsTgHG8efZnb0mIRs7Wjjw4lfV/kIn81y3Vz6SdMhNm7k2Y3YDmewKa?+ELS+xdR6BqlOXtb7FUdoNGl5inKdWtPq7ikTRUocpGclCOv5ohZ0t0l0b0x0Qkdf8AXugz1dVWpkIo9GZWQhSTzdmVJ5khRUEKX3jyhONiYlC2qFojwv2bqPdVE1epldpV6UxqUoci0+09MqUlp0BPMhX4wqW91CUhIG/iYYmnF06X8QvD7SNBdQr?+lbPuS2X0/JE7NgBqYQgKQ1jmUlKiELKCjmCjgKGYfip4oGsidp6UNdbcWJJFr+7hdQK7G6/F5avEKd8zaB80IeWh4c2MMOsNHEAOsH6V83HpnoVr9pDc+qGiNqTdp3BaKC/P0lSh2TzSUFZHZhSk5KEqKSnBJTgiHe3pzpDZehmnN5f3M85qBU7hkJcz3yW2+48hZaCi6sICup23wM+MIdRn9LeErRi8LHtvUmUvC+LyYMqsyCU9nKpUhSAtQC1hASlaiOZRKiRgYh?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?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?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?/EoQk?/PUrGOYZIJ6YhVrmMjnaCDct4WHL2/2WgyvFVzVOFTStezSycaXa3cxpN3DYEbtDyDawF1UOpTxl9SK7MlX5LDYPTdSU/uEZ56pJn5Mtc47RsgoOcw276nE0+96430LkyFk?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?+GBkEekjdRp6l9Q+4PV7FIrKpq4ZJMvM1CabpARh1xK+WYnlZxhH5jec7jc4jOZC2qLS5hNNp0rLBlpSu6gKIxt3irJUSfOGOLrUlAQytSXAAguIGyPJKR7vtMJ9cuGZcYSz3mmluFKUeKgnqVfHwjvE7JvVySUhqdo836/SnC06Qe0Sn5q/NJHTEPqRuVuiySK0yW1T8+wRJtoVzeqhWUOOL/nfOCB4bq8oj41HP0j9cepn0IJI2KuvtiS521gmed09LacnHqlLmTUntpcdslxYyhsjooj2HcDzAh?/UhdLpgE2wgPtIXhpLgBcm5k9XFk/RB9nmYiy36o2zIuFa1pQ+6FOlJ3KUJ2SPiYU3bodBSrm7OYdBSjG4Zb8R7zkQy92pLbwUt?/hA4d37nUhw/PSlKcJV4gbdIIh0VSSAAUSSOpIySYIa0hOaiooo9XnqBVJer0x/spmVWHG14zgiJHc4h7pdAUqkUrPjhLg38/nREuT4wExEqaGmq3B07A4jmexX2DZqxnLzHR4XUuia7chp2J7VKv90Bc+c/JFM/qL/igPEFdJ60ul/q1/xRFWT5wRH9D0H2QVz+MvNvDz9/ipU/ugbq8KXTP6iv4o8Ov91H/2XS8+fZr/AIoiwHEe5jvoeg+yC5+MrNhFjXyeP+FKR4gLsx/yfTP1av4o8Gv93Z2p1L/Vr/iiLs/8ZjzJg9EUH2QSfxkZr?/f5PFSmeIK7yMfJ1J8s9kvP+1HwNfbxzn1GmfqlfxRF+T5wZPnHRhFAP1QQfKPmw8a+T4lKB1/vE/5hSj72V/xR9DiBvPp6jSR/8lf8URbk+cGTB6IoPsh4JJ8o2bD/AK+T4lJ51+vMnPqlK/Uq/ig/l9vUjAlqX+oV/FEYZgyY76JoPsh4Ln4xM1/+4S/EpOGvl6gbS9L/AFCv4o9Ov97EfkKX/wBHP3xGGTBkweiaD7IeC5+MPNX7/J8Sk3+Xu9Tv2NN/UH+KD+Xu9vBim/Fg/wAURlkwZMd9FUP2Q8Fz8YWav3+T4lJ38vt7+LFN+Ev/APlHydeb4OcCnj2er/2xGeT5wZPnHBhVCP1Q8Fz8YGaT/r5PiKkoa83yDv8AJ/8A0f8Atj0683wf/wCP/wCj/wBsRpk?+cGY76Lofsh4I/GBmj9/k+IqU5DXO9VvBSnZBITuD6sDv7swpv8QuoaSOSZp5Hj/eiesQzkwZjvoyi?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?/2Q==" width="308px" alt="data"> A division or division usually is set as much as oversee those financial activities. Personal finance covers a spread of activities, together with utilizing or purchasing financial products such as credit cards, insurance coverage, mortgages, and varied forms of investments. Although recently its use is considered naive, it has underpinned the development of derivatives-theory, and monetary arithmetic extra generally, since its introduction in 1973. The lending is usually oblique, via a financial intermediary corresponding to a financial institution, or through the acquisition of notes or bonds in the bond market. The lender receives interest, the borrower pays a higher interest than the lender receives, and the monetary intermediary earns the distinction for arranging the mortgage.A financial institution aggregates the actions of many debtors and lenders. Banks enable debtors and lenders, of different sizes, to coordinate their exercise. The field is largely centered on the modeling of derivatives? with much emphasis on curiosity rate- and credit score risk modeling? whereas different important areas embrace insurance coverage arithmetic and quantitative portfolio management. Relatedly, the strategies developed are applied to pricing and hedging a wide range of asset-backed, authorities, and corporate-securities. Asset pricing concept develops the fashions used in determining the risk-appropriate low cost fee, and in pricing derivatives; and includes the portfolio- and investment concept utilized in asset administration. The analysis basically explores how rational buyers would apply danger and return to the problem of investment underneath uncertainty, producing the necessary thing "Fundamental theorem of asset pricing".

h2>Is Finance An Art Or A Science?</h2> Essentially, finance represents money management and the process of acquiring wanted funds. Finance additionally encompasses the oversight, creation, and examine of cash, banking, credit, investments, belongings, and liabilities that make up monetary systems. Behavioral finance studies how the psychology of buyers or managers impacts financial selections and markets and is relevant when making a call that can impact both negatively or positively on one of their areas. With extra in-depth analysis into behavioral finance, it's attainable to bridge what actually occurs in financial markets with evaluation based on financial concept. Behavioral finance has grown over the previous couple of a long time to turn out to be an integral aspect of finance. Much of corporate finance concept, in contrast, considers funding underneath "certainty" (Fisher separation theorem, "principle of funding worth", Modigliani?Miller theorem).


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Last-modified: 2023-10-17 (火) 11:17:37 (205d)