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    As the stock goes higher, the June 60 call becomes in-the-money
    and gains intrinsic value. Now, for every penny that the stock
    increases in value, the June 55 calls and June 60 calls gain
    value equally, keeping the $5.00 spread between the two strikes
    constant. To see this, refer to the Table below.

    The difference between the strikes is the maximum value of all
    vertical spreads irregardless of the distance between the two
    strikes. It does not matter whether the spread is $5.00 wide,
    $10.00 wide, $20.00 wide, or even $50.00 wid
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    A vertical spread is constructed by the purchase of a call (or
    put) and the sale of a call (or put) in the same stock and in
    the same month. The only difference between the two options is
    the strike price. For instance, a vertical spread can be
    constructed by purchasing the IBM June 55 call while selling the
    June IBM 60 call. This trade would be called the IBM June 55 -
    60 call spread. Similarly, a purchase of the IBM July 45 put and
    sale of the IBM July 60 put would be called the IBM July 45 – 60
    put spread.

    The key to the construction of vertical spreads is that you
    choose the options that are in the same stock, same month, but
    different strikes and in a 1 to 1 ratio. That is, you must
    purchase one option for every one you sell or sell one option
    for every one you buy.
    Value and the Vertical Spread

    A vertical spread’s maximum value is the difference between the
    two strikes. For example, the maximum value of the June 55 – 60
    call spread is $5.00. [60 – 55] = $5.

    Using the June 55 – 60 call spread example, we will set the date
    to June expiration on Friday. On that day, all the June options
    will expire and the options will be worth parity, as all of the
    extrinsic value will have eroded away.

    Where does the spread get its value? Basically, from its two
    components - the call (or put) you buy or the call (or put) you
    sell. Let’s look at the spread’s value with a couple of
    different closing stock prices. If the stock closes at $55, then
    both the 55 strike and the 60 strike will be out of the money
    and thus worthless. The value of the spread will be zero as both
    options are worth $0. If the stock closes at $57.50, the June 55
    calls will be worth $2.50. The June 60 calls will be out of the
    money and thus worthless, therefore the spread will be worth
    $2.50 (June 55 call $ 2.50 – June 60 call $0).

    If the stock closes at $60.00, then the June 55 calls will be
    worth $5.00. Meanwhile, the June 60 calls will be worth $0. This
    means that the spread will be worth $5.00 (June 55 call $ 5.00 -
    June 60 call $0). This is the maximum value of the spread. Note
    that the maximum value is identical to the difference between
    the strikes.

    As the stock goes higher, the June 60 call becomes in-the-money
    and gains intrinsic value. Now, for every penny that the stock
    increases in value, the June 55 calls and June 60 calls gain
    value equally, keeping the $5.00 spread between the two strikes
    constant. To see this, refer to the Table below.

    The difference between the strikes is the maximum value of all
    vertical spreads irregardless of the distance between the two
    strikes. It does not matter whether the spread is $5.00 wide,
    $10.00 wide, $20.00 wide, or even $50.00 wid
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    on of vertical spreads is that you
    choose the options that are in the same stock, same month, but
    different strikes and in a 1 to 1 ratio. That is, you must
    purchase one option for every one you sell or sell one option
    for every one you buy.
    Value and the Vertical Spread

    A vertical spread’s maximum value is the difference between the
    two strikes. For example, the maximum value of the June 55 – 60
    call spread is $5.00. [60 – 55] = $5.

    Using the June 55 – 60 call spread example, we will set the date
    to June expiration on Friday. On that day, all the June options
    will expire and the options will be worth parity, as all of the
    extrinsic value will have eroded away.

    Where does the spread get its value? Basically, from its two
    components - the call (or put) you buy or the call (or put) you
    sell. Let’s look at the spread’s value with a couple of
    different closing stock prices. If the stock closes at $55, then
    both the 55 strike and the 60 strike will be out of the money
    and thus worthless. The value of the spread will be zero as both
    options are worth $0. If the stock closes at $57.50, the June 55
    calls will be worth $2.50. The June 60 calls will be out of the
    money and thus worthless, therefore the spread will be worth
    $2.50 (June 55 call $ 2.50 – June 60 call $0).

    If the stock closes at $60.00, then the June 55 calls will be
    worth $5.00. Meanwhile, the June 60 calls will be worth $0. This
    means that the spread will be worth $5.00 (June 55 call $ 5.00 -
    June 60 call $0). This is the maximum value of the spread. Note
    that the maximum value is identical to the difference between
    the strikes.

    As the stock goes higher, the June 60 call becomes in-the-money
    and gains intrinsic value. Now, for every penny that the stock
    increases in value, the June 55 calls and June 60 calls gain
    value equally, keeping the $5.00 spread between the two strikes
    constant. To see this, refer to the Table below.

    The difference between the strikes is the maximum value of all
    vertical spreads irregardless of the distance between the two
    strikes. It does not matter whether the spread is $5.00 wide,
    $10.00 wide, $20.00 wide, or even $50.00 wid
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    ay. On that day, all the June options
    will expire and the options will be worth parity, as all of the
    extrinsic value will have eroded away.

    Where does the spread get its value? Basically, from its two
    components - the call (or put) you buy or the call (or put) you
    sell. Let’s look at the spread’s value with a couple of
    different closing stock prices. If the stock closes at $55, then
    both the 55 strike and the 60 strike will be out of the money
    and thus worthless. The value of the spread will be zero as both
    options are worth $0. If the stock closes at $57.50, the June 55
    calls will be worth $2.50. The June 60 calls will be out of the
    money and thus worthless, therefore the spread will be worth
    $2.50 (June 55 call $ 2.50 – June 60 call $0).

    If the stock closes at $60.00, then the June 55 calls will be
    worth $5.00. Meanwhile, the June 60 calls will be worth $0. This
    means that the spread will be worth $5.00 (June 55 call $ 5.00 -
    June 60 call $0). This is the maximum value of the spread. Note
    that the maximum value is identical to the difference between
    the strikes.

    As the stock goes higher, the June 60 call becomes in-the-money
    and gains intrinsic value. Now, for every penny that the stock
    increases in value, the June 55 calls and June 60 calls gain
    value equally, keeping the $5.00 spread between the two strikes
    constant. To see this, refer to the Table below.

    The difference between the strikes is the maximum value of all
    vertical spreads irregardless of the distance between the two
    strikes. It does not matter whether the spread is $5.00 wide,
    $10.00 wide, $20.00 wide, or even $50.00 wid
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    he stock closes at $57.50, the June 55
    calls will be worth $2.50. The June 60 calls will be out of the
    money and thus worthless, therefore the spread will be worth
    $2.50 (June 55 call $ 2.50 – June 60 call $0).

    If the stock closes at $60.00, then the June 55 calls will be
    worth $5.00. Meanwhile, the June 60 calls will be worth $0. This
    means that the spread will be worth $5.00 (June 55 call $ 5.00 -
    June 60 call $0). This is the maximum value of the spread. Note
    that the maximum value is identical to the difference between
    the strikes.

    As the stock goes higher, the June 60 call becomes in-the-money
    and gains intrinsic value. Now, for every penny that the stock
    increases in value, the June 55 calls and June 60 calls gain
    value equally, keeping the $5.00 spread between the two strikes
    constant. To see this, refer to the Table below.

    The difference between the strikes is the maximum value of all
    vertical spreads irregardless of the distance between the two
    strikes. It does not matter whether the spread is $5.00 wide,
    $10.00 wide, $20.00 wide, or even $50.00 wid
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    .

    As the stock goes higher, the June 60 call becomes in-the-money
    and gains intrinsic value. Now, for every penny that the stock
    increases in value, the June 55 calls and June 60 calls gain
    value equally, keeping the $5.00 spread between the two strikes
    constant. To see this, refer to the Table below.

    The difference between the strikes is the maximum value of all
    vertical spreads irregardless of the distance between the two
    strikes. It does not matter whether the spread is $5.00 wide,
    $10.00 wide, $20.00 wide, or even $50.00 wide; its maximum value
    is the difference between the two strikes. Further, the vertical
    spread’s maximum value (the difference between the two strikes)
    holds true for vertical put spreads as well as vertical call
    spreads. Look at our other example, the July 45 – 60 put spread.

    Again we set time forward to Friday, July expiration. We set the
    stock closing price at $60.00. At $60.00, both the July 45 puts
    and the July 60 puts will be out of the money and thus
    worthless. With both the July 45 puts and July 60 puts
    worthless, the spread is also worthless (July 60 put $0 – July
    45 put $0). If the stock finishes at $52.50, then the July 60
    puts will be worth $7.50 while the July 45 puts will still be
    worthless. In this scenario the July 45 – 60 put spread will be
    worth $7.50 (July 60 puts $7.50 – July 45 puts $0). If the stock
    finishes at $45.00, then the July 60 puts will be worth $15.00
    while the July 45 puts will be worth $0.

    At this level, the spread will be worth $15.00 (July 60 puts
    $15.00 – July 45 puts $0). This is the maximum value of the
    spread. As you can see it is identical to the $15.00 difference
    between the strikes. As the stock goes lower, the July 45 puts
    become in-the-money and gain intrinsic value. Now, for every
    penny that the stock decreases in value, the July 60 puts and
    the July 45 puts will gain value equally, keeping the $15.00
    spread between the two strikes constant. To see this, refer to
    the table below.

    As stated, the maximum value of a vertical spread is the
    difference between the two strikes while the minimum value of
    the spread is, of course, $0. This means that in this strategy,
    both the buyer and the seller have a limited, fixed maximum
    loss. The buyer can only lose what he spent. So, if the buyer
    spent $2.20 to purchase the August 35 – 40 call spread, the most
    he can lose is the $2.20 he spent.

    For the seller, the maximum loss is the difference between the
    maximum value of the spread (difference between the strikes) and
    the amount of money received for the sale of the spread. For
    example, if you were to sell the August 35 – 40 call spread for
    $2.20 then your maximum loss will be $2.80. Remember, t

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